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The development of radiative transfer is historically linked to the emergence of astrophysics in the first quarter of the 20th century, mainly the investigation of stellar evolution and structure. Indeed, it would be hard to imagine stars without starlight (that was before neutron stars and black holes). Modern theoretical astrophysics regularly utilizes computer simulations as a 'laboratory'. These simulations tend to need as much computational resources they can get so the use of parallel processor supercomputers is a standard. Cosmology is especially demanding and number of particles in the biggest structure formation simulations is already reaching billions. Because of these high costs and some other more specific problems, the role of light in the formation simulations of of today's universe was largely ignored, but recent observational advances have put forth an immediate need for more complete simulations. That is why a number of methods for numerical radiative transfer has been developed in recent years. Our work consists of development of one such method and its application to currently burning issues in modern cosmology.   P$ s  DH  0nF! ? 33___PPT10i.Ló+D=' = @B +r|WX[%1(4J / 0LDArialЃ 0Ѓ0hh& 0" B:.D  @n?" dd@  @@``    ,R$/ =a־oo  0AA@3ʚ;ʚ;g4ddddࡒ 0pA%pP<4dddd4w 0h|& 80___PPT10 ppX   0   (  Z  C 2Amilleniumz=54J  6,>"`, Y1 f ASDASDFAF  2 :  D   60>"`% '@  Introduction: Behind the term radiative transfer hides a theory that mathematically describes the propagation of light through matter. The development of radiative transfer is historically linked to the emergence of astrophysics in the first quarter of the 20th century, mainly the investigation of stellar evolution and structure. Indeed, it would be hard to imagine stars without starlight (that was before neutron stars and black holes). Modern theoretical astrophysics regularly utilizes computer simulations as a 'laboratory'. These simulations tend to need as much computational resources they can get so the use of parallel processor supercomputers is a standard. Cosmology is especially demanding and number of particles in the biggest structure formation simulations is already reaching billions. Because of these high costs and some other more specific problems, the role of light in the formation simulations of of today's universe was largely ignored, but recent observational advances have put forth an immediate need for more complete simulations. That is why a number of methods for numerical radiative transfer has been developed in recent years. Our work consists of development of one such method and its application to currently burning issues in modern cosmology.   >$ s  D   6 >"`R  A bit of theory: The theory of radiative transfer is not at all a simple matter, but fortunately for cosmologists, desired results can be obtained even with the use of a number of simplifying approximations. In our model we consider a point source of light, which is strong enough for us to ignore diffusion. We follow the propagation of photons by casting a number of rays and calculating how the intensity of light changes along these rays: where I(r) is the intensity at distance r, I(0) the intensity at the source and  is the optical depth: where a0 is the cross-section and N(r) is the column density (the density 'along' the ray).  !  ! 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The development of radiative transfer is historically linked to the emergence of astrophysics in the first quarter of the 20th century, mainly the investigation of stellar evolution and structure. Indeed, it would be hard to imagine stars without starlight (that was before neutron stars and black holes). Modern theoretical astrophysics regularly utilizes computer simulations as a 'laboratory'. These simulations tend to need as much computational resources they can get so the use of parallel processor supercomputers is a standard. Cosmology is especially demanding and number of particles in the biggest structure formation simulations is already reaching billions. Because of these high costs and some other more specific problems, the role of light in the formation simulations of of today's universe was largely ignored, but recent observational advances have put forth an immediate need for more complete simulations. That is why a number of methods for numerical radiative transfer has been developed in recent years. Our work consists of development of one such method and its application to currently burning issues in modern cosmology.* >$ s  D   6 >"`R  A bit of theory: The theory of radiative transfer is not at all a simple matter, but fortunately for cosmologists, desired results can be obtained even with the use of a number of simplifying approximations. In our model we consider a point source of light, which is strong enough for us to ignore diffusion. We follow the propagation of photons by casting a number of rays and calculating how the intensity of light changes along these rays: where I(r) is the intensity at distance r, I(0) the intensity at the source and  is the optical depth: where a0 is the cross-section and N(r) is the column density (the density 'along' the ray).  !  ! " "       6  ,  [ G  #7DH  0nF! ? 33___PPT10i.Ló+D=' = @B +r9=9M1(4J / 0LDArialЃ 0Ѓ0hh& 0" B:.D  @n?" dd@  @@``    ,R$/ =a־oo  0AA@3ʚ;ʚ;g4ddddࡒ 0ZpA%pP<4dddd4w 0h|& 80___PPT10 ppX  z 0   !(  Z  C 2Amilleniumz=54J  6,>"`, Y1 f ASDASDFAF  2 :  D   60>"`% '@ = Introduction: Behind the term radiative transfer hides a theory that mathematically describes the propagation of light through matter. The development of radiative transfer is historically linked to the emergence of astrophysics in the first quarter of the 20th century, mainly the investigation of stellar evolution and structure. Indeed, it would be hard to imagine stars without starlight (that was before neutron stars and black holes). Modern theoretical astrophysics regularly utilizes computer simulations as a 'laboratory'. These simulations tend to need as much computational resources they can get so the use of parallel processor supercomputers is a standard. Cosmology is especially demanding and number of particles in the biggest structure formation simulations is already reaching billions. Because of these high costs and some other more specific problems, the role of light in the formation simulations of of today's universe was largely ignored, but recent observational advances have put forth an immediate need for more complete simulations. That is why a number of methods for numerical radiative transfer has been developed in recent years. Our work consists of development of one such method and its application to currently burning issues in modern cosmology.* >$ s  D    6 >"`R P ,A bit of theory: The theory of radiative transfer is not at all a simple matter, but fortunately for cosmologists, desired results can be obtained even with the use of a number of simplifying approximations. In our model we consider a point source of light, which is strong enough for us to ignore diffusion. We follow the propagation of photons by casting a number of rays and calculating how the intensity of light changes along these rays: where I(r) is the intensity at distance r, I(0) the intensity at the source and  is the optical depth: where a0 is the cross-section and N(r) is the column density (the density 'along' the ray).  !  ! " " %      6 % ,  [  G  (7DV   6d >"`oT 5! HHydrodynamical Adaptive Mesh Refinement method: In the Eulerian hydrodynamical scheme, the fluid is described by a grid of cells, where every cell represents a part of the observed area with the one value of variables such as density, pressure, temperature and so on. To precisely represent the physical world, that grid should be infinitely fine, but in practice, that is obviously impossible. We are limited by our computing power so we always have a finite sized cells of the grid. Yet certain problems need to have a very fine resolution in order to resolve the interesting structures and phenomena. That is where AMR steps in. The main idea of this method is to have a different cell size in certain parts of the grid, meaning to increase the resolution around interesting phenomena and to decrease it in the other parts. Example of a partially resolved grid can be seen on picture 3. and AMR in action can be seen throughout this poster. In our work, we use a publicly available code, FLASH, developed in the Alliance Center For Astrophysical Thermonuclear flashes at the University of Chicago. FLASH is a fully parallel AMR code well suited for many different hydrodynamical problems. It is written in Fortran 90 and uses its modular structure to the maximum which makes additions to the code to be quite simple and straightforward.  I0 H/GDH  0nF! ? 33___PPT10i.Ló+D=' = @B +rMQM2h1(4J / 0LDArialЃ 0Ѓ0hh& 0" B:.D  @n?" dd@  @@``   ,R$/ =a־oo  0AA@3ʚ;ʚ;g4ddddࡒ 0j|pA%pP<4dddd4w 0h|& 80___PPT10 ppX  & 0 %%  %(  Z  C 2Amilleniumz=54J  6,>"`, Y1 f ASDASDFAF  2 :  D   60>"`% '@ = Introduction: Behind the term radiative transfer hides a theory that mathematically describes the propagation of light through matter. The development of radiative transfer is historically linked to the emergence of astrophysics in the first quarter of the 20th century, mainly the investigation of stellar evolution and structure. Indeed, it would be hard to imagine stars without starlight (that was before neutron stars and black holes). Modern theoretical astrophysics regularly utilizes computer simulations as a 'laboratory'. These simulations tend to need as much computational resources they can get so the use of parallel processor supercomputers is a standard. Cosmology is especially demanding and number of particles in the biggest structure formation simulations is already reaching billions. Because of these high costs and some other more specific problems, the role of light in the formation simulations of of today's universe was largely ignored, but recent observational advances have put forth an immediate need for more complete simulations. That is why a number of methods for numerical radiative transfer has been developed in recent years. Our work consists of development of one such method and its application to currently burning issues in modern cosmology.* >$ s  D    6 >"`R P ,A bit of theory: The theory of radiative transfer is not at all a simple matter, but fortunately for cosmologists, desired results can be obtained even with the use of a number of simplifying approximations. In our model we consider a point source of light, which is strong enough for us to ignore diffusion. We follow the propagation of photons by casting a number of rays and calculating how the intensity of light changes along these rays: where I(r) is the intensity at distance r, I(0) the intensity at the source and  is the optical depth: where a0 is the cross-section and N(r) is the column density (the density 'along' the ray).  !  ! " " %      6 % ,  [  G  (7DV   6d >"`oT 5! HHydrodynamical Adaptive Mesh Refinement method: In the Eulerian hydrodynamical scheme, the fluid is described by a grid of cells, where every cell represents a part of the observed area with the one value of variables such as density, pressure, temperature and so on. To precisely represent the physical world, that grid should be infinitely fine, but in practice, that is obviously impossible. We are limited by our computing power so we always have a finite sized cells of the grid. Yet certain problems need to have a very fine resolution in order to resolve the interesting structures and phenomena. That is where AMR steps in. The main idea of this method is to have a different cell size in certain parts of the grid, meaning to increase the resolution around interesting phenomena and to decrease it in the other parts. Example of a partially resolved grid can be seen on picture 3. and AMR in action can be seen throughout this poster. In our work, we use a publicly available code, FLASH, developed in the Alliance Center For Astrophysical Thermonuclear flashes at the University of Chicago. FLASH is a fully parallel AMR code well suited for many different hydrodynamical problems. It is written in Fortran 90 and uses its modular structure to the maximum which makes additions to the code to be quite simple and straightforward.  I0 H/GD^   6 ;>"` % $Hybrid Characteristics: Hybrid characteristics (Rijkhorst et al. 2006) is a rather new method for transporting radiation, directed for use on parallelized adaptive mesh refinement codes (AMR). In essence, it is a ray-tracing algorithm that combines two widely used ray-tracing schemes in astrophysics: the long and short characteristics. The most natural approach for ray-tracing is to draw a ray from the source of light to the cell which is being considered (picture 1). That method is called long characteristics. Unfortunately, as it can be seen from the picture, long characteristics are quite computationally intensive, especially in the cells near the source of the rays where there are a lot on unnecessary calculations. To remedy this problem, the method of short characteristics s introduced. As seen on picture 2., instead of calculating contributions for every ray crossing a cell, we only calculate the values to the corners of the cells and from them interpolate the values for every individual ray. This method is much more computationally effective but it introduces new problems: first, it introduces a certain amount of numerical diffusion and second, since the ray is constructed through interpolation cell by cell going away from the source, it is very hard if not impossible to parallelize. Hybrid characteristics borrows from both of these approaches and combines them to make effective ray-tracing on a parallelized system. In short, on every part of the problem box belonging to a single processor that part of the ray is being calculated with long characteristics, but the communication between different computational domains borrows the interpolation idea  only the values of the column density at the corners of the cells on the edge of every domain are communicated between processors. The final ray is constructed through summing up the contributions of every processor 'cut' by the ray. z        K 6 TDH  0nF! ? 33___PPT10i.Ló+D=' = @B +rnhIlJh11(4J / 0LDArialЃ 0Ѓ0hh& 0" B:.D  @n?" dd@  @@``   ,R$/ =a־oo  0AA@3ʚ;ʚ;g4ddddࡒ 0jpA%pP<4dddd4w 0h|& 80___PPT10 ppX  rmIH1(4J / 0LDArialЃ 0Ѓ0hh& 0" B:.D  @n?" dd@  @@``  ,R$/ =a־oo  0AA@3ʚ;ʚ;g4ddddࡒ 08hpA%pP<4dddd4w 0h|& 80___PPT10 ppX  }+ 0 ** $*(  Z  C 2Amilleniumz=54J  6,>"`, Y1 f ASDASDFAF  2 :  D   60>"`% '@ = Introduction: Behind the term radiative transfer hides a theory that mathematically describes the propagation of light through matter. The development of radiative transfer is historically linked to the emergence of astrophysics in the first quarter of the 20th century, mainly the investigation of stellar evolution and structure. Indeed, it would be hard to imagine stars without starlight (that was before neutron stars and black holes). Modern theoretical astrophysics regularly utilizes computer simulations as a 'laboratory'. These simulations tend to need as much computational resources they can get so the use of parallel processor supercomputers is a standard. Cosmology is especially demanding and number of particles in the biggest structure formation simulations is already reaching billions. Because of these high costs and some other more specific problems, the role of light in the formation simulations of of today's universe was largely ignored, but recent observational advances have put forth an immediate need for more complete simulations. That is why a number of methods for numerical radiative transfer has been developed in recent years. Our work consists of development of one such method and its application to currently burning issues in modern cosmology.* >$ s  D    6 >"`R P ,A bit of theory: The theory of radiative transfer is not at all a simple matter, but fortunately for cosmologists, desired results can be obtained even with the use of a number of simplifying approximations. In our model we consider a point source of light, which is strong enough for us to ignore diffusion. We follow the propagation of photons by casting a number of rays and calculating how the intensity of light changes along these rays: where I(r) is the intensity at distance r, I(0) the intensity at the source and  is the optical depth: where a0 is the cross-section and N(r) is the column density (the density 'along' the ray).  !  ! " " %      6 % ,  [  G  (7DV   6d >"`oT 5! HHydrodynamical Adaptive Mesh Refinement method: In the Eulerian hydrodynamical scheme, the fluid is described by a grid of cells, where every cell represents a part of the observed area with the one value of variables such as density, pressure, temperature and so on. To precisely represent the physical world, that grid should be infinitely fine, but in practice, that is obviously impossible. We are limited by our computing power so we always have a finite sized cells of the grid. Yet certain problems need to have a very fine resolution in order to resolve the interesting structures and phenomena. That is where AMR steps in. The main idea of this method is to have a different cell size in certain parts of the grid, meaning to increase the resolution around interesting phenomena and to decrease it in the other parts. Example of a partially resolved grid can be seen on picture 3. and AMR in action can be seen throughout this poster. In our work, we use a publicly available code, FLASH, developed in the Alliance Center For Astrophysical Thermonuclear flashes at the University of Chicago. FLASH is a fully parallel AMR code well suited for many different hydrodynamical problems. It is written in Fortran 90 and uses its modular structure to the maximum which makes additions to the code to be quite simple and straightforward.  I0 H/GD^   6 ;>"` % $Hybrid Characteristics: Hybrid characteristics (Rijkhorst et al. 2006) is a rather new method for transporting radiation, directed for use on parallelized adaptive mesh refinement codes (AMR). In essence, it is a ray-tracing algorithm that combines two widely used ray-tracing schemes in astrophysics: the long and short characteristics. The most natural approach for ray-tracing is to draw a ray from the source of light to the cell which is being considered (picture 1). That method is called long characteristics. Unfortunately, as it can be seen from the picture, long characteristics are quite computationally intensive, especially in the cells near the source of the rays where there are a lot on unnecessary calculations. To remedy this problem, the method of short characteristics s introduced. As seen on picture 2., instead of calculating contributions for every ray crossing a cell, we only calculate the values to the corners of the cells and from them interpolate the values for every individual ray. This method is much more computationally effective but it introduces new problems: first, it introduces a certain amount of numerical diffusion and second, since the ray is constructed through interpolation cell by cell going away from the source, it is very hard if not impossible to parallelize. Hybrid characteristics borrows from both of these approaches and combines them to make effective ray-tracing on a parallelized system. In short, on every part of the problem box belonging to a single processor that part of the ray is being calculated with long characteristics, but the communication between different computational domains borrows the interpolation idea  only the values of the column density at the corners of the cells on the edge of every domain are communicated between processors. The final ray is constructed through summing up the contributions of every processor 'cut' by the ray. z        K 6 TD  6f>"`o &+# !eExtending the method: The hybrid characteristics model is, of course, not perfect. One of its most serious problems is the lack of the, so called, photon conservation. That is a large issue in the whole radiative transfer field. In a nutshell, it is an error arising from numerical discretization, both of space and time. The effect is that the results for the positions of ionization fronts, the area of space that has been ionized up to a certain time, are not robust in regards to changes in grid resolution or time steps. It is not a big issue in every problem, but in cosmology, we need the speed of the fronts to be as accurate as possible and that is why we are working to correct the method. The issue is not trivial and requires more room to explain than we have here. To demonstrate the effects of photon conservation, we have included picture 3. Lf  W + 8 > F4DH  0nF! ? 33___PPT10i.Ló+D=' = @B +r|WX1(4J / 0LDArialЃ 0Ѓ0hh& 0" B:.D  @n?" dd@  @@``  ,R$/ =a־oo  0AA@3ʚ;ʚ;g4ddddࡒ 08pA%pP<4dddd4w 0h|& 80___PPT10 ppX  u: 0 99  9(  Z  C 2Amilleniumz=54J  6,>"`, Y1 f ASDASDFAF  2 :  D   60>"`% '@ = Introduction: Behind the term radiative transfer hides a theory that mathematically describes the propagation of light through matter. The development of radiative transfer is historically linked to the emergence of astrophysics in the first quarter of the 20th century, mainly the investigation of stellar evolution and structure. Indeed, it would be hard to imagine stars without starlight (that was before neutron stars and black holes). Modern theoretical astrophysics regularly utilizes computer simulations as a 'laboratory'. These simulations tend to need as much computational resources they can get so the use of parallel processor supercomputers is a standard. Cosmology is especially demanding and number of particles in the biggest structure formation simulations is already reaching billions. Because of these high costs and some other more specific problems, the role of light in the formation simulations of of today's universe was largely ignored, but recent observational advances have put forth an immediate need for more complete simulations. That is why a number of methods for numerical radiative transfer has been developed in recent years. Our work consists of development of one such method and its application to currently burning issues in modern cosmology.* >$ s  D    6 >"`R P ,A bit of theory: The theory of radiative transfer is not at all a simple matter, but fortunately for cosmologists, desired results can be obtained even with the use of a number of simplifying approximations. In our model we consider a point source of light, which is strong enough for us to ignore diffusion. We follow the propagation of photons by casting a number of rays and calculating how the intensity of light changes along these rays: where I(r) is the intensity at distance r, I(0) the intensity at the source and  is the optical depth: where a0 is the cross-section and N(r) is the column density (the density 'along' the ray).  !  ! " " %      6 % ,  [  G  (7DV   6d >"`oT 5! HHydrodynamical Adaptive Mesh Refinement method: In the Eulerian hydrodynamical scheme, the fluid is described by a grid of cells, where every cell represents a part of the observed area with the one value of variables such as density, pressure, temperature and so on. To precisely represent the physical world, that grid should be infinitely fine, but in practice, that is obviously impossible. We are limited by our computing power so we always have a finite sized cells of the grid. Yet certain problems need to have a very fine resolution in order to resolve the interesting structures and phenomena. That is where AMR steps in. The main idea of this method is to have a different cell size in certain parts of the grid, meaning to increase the resolution around interesting phenomena and to decrease it in the other parts. Example of a partially resolved grid can be seen on picture 3. and AMR in action can be seen throughout this poster. In our work, we use a publicly available code, FLASH, developed in the Alliance Center For Astrophysical Thermonuclear flashes at the University of Chicago. FLASH is a fully parallel AMR code well suited for many different hydrodynamical problems. It is written in Fortran 90 and uses its modular structure to the maximum which makes additions to the code to be quite simple and straightforward.  I0 H/GD^   6 ;>"` % $Hybrid Characteristics: Hybrid characteristics (Rijkhorst et al. 2006) is a rather new method for transporting radiation, directed for use on parallelized adaptive mesh refinement codes (AMR). In essence, it is a ray-tracing algorithm that combines two widely used ray-tracing schemes in astrophysics: the long and short characteristics. The most natural approach for ray-tracing is to draw a ray from the source of light to the cell which is being considered (picture 1). That method is called long characteristics. Unfortunately, as it can be seen from the picture, long characteristics are quite computationally intensive, especially in the cells near the source of the rays where there are a lot on unnecessary calculations. To remedy this problem, the method of short characteristics s introduced. As seen on picture 2., instead of calculating contributions for every ray crossing a cell, we only calculate the values to the corners of the cells and from them interpolate the values for every individual ray. This method is much more computationally effective but it introduces new problems: first, it introduces a certain amount of numerical diffusion and second, since the ray is constructed through interpolation cell by cell going away from the source, it is very hard if not impossible to parallelize. Hybrid characteristics borrows from both of these approaches and combines them to make effective ray-tracing on a parallelized system. In short, on every part of the problem box belonging to a single processor that part of the ray is being calculated with long characteristics, but the communication between different computational domains borrows the interpolation idea  only the values of the column density at the corners of the cells on the edge of every domain are communicated between processors. The final ray is constructed through summing up the contributions of every processor 'cut' by the ray. z        K 6 TD  6f>"`o &+# eExtending the method: The hybrid characteristics model is, of course, not perfect. One of its most serious problems is the lack of the, so called, photon conservation. That is a large issue in the whole radiative transfer field. In a nutshell, it is an error arising from numerical discretization, both of space and time. The effect is that the results for the positions of ionization fronts, the area of space that has been ionized up to a certain time, are not robust in regards to changes in grid resolution or time steps. It is not a big issue in every problem, but in cosmology, we need the speed of the fronts to be as accurate as possible and that is why we are working to correct the method. The issue is not trivial and requires more room to explain than we have here. To demonstrate the effects of photon conservation, we have included picture 3. Lf  W + 8 , F8D  6TR>"` 6S+ , : Where to go from here: As mentioned at the beginning, radiative transfer is essential in a large number of astrophysical problems. What we are interested in, are its applications in cosmology. In the general picture of structure formation radiation comes in rather late  obviously not before the formation of the first sources of light. Still, once those sources are formed radiative transfer becomes indispensable for understanding the further evolution of the universe. Thanks to the quasar absorption lines data, it is a well known fact that the universe was mostly neutral up to a certain point at which it was rapidly ionized and got to a state of very high ionization in which we observe it today. That period is called reionization and it is closely linked to the emergence of the first light sources in the universe. Yet, a part from a rough estimate of when reionization happened, not much more is known. There are still a lot of open questions, such as what exactly were the sources of reionization  quasars or the first stars formed in early galaxies? What effects did it have on the formation of structures in the universe, a process well described by only gravity up to the point of reionization. The interest in computational approach to these problems has been ignited in not more than the last 5 to 10 years, first because of the rise in available computing power needed to do radiative transfer along gravity and hydrodynamics. Second, a number of new observational experiments, such as LOFAR that will measure the 21cm neutral hydrogen line to very high redshifts, promise to give us unprecedented insight in this period in the history of our universe.x   - 8 G x   < 9 ^  u    ZDH  0nF! ? 33___PPT10i.Ló+D=' = @B +rp1(4J / 0LDArialЃ 0Ѓ0hh& 0" B:.D  @n?" dd@  @@``  ,R$/ =a־oo  0AA@3ʚ;ʚ;g4ddddࡒ 0 "pA%pP<4dddd4w 0h|& 80___PPT10 ppX  > 0 ==  :=(  Z  C 2Amilleniumz=54J  6,>"`, Y1 f ASDASDFAF  2 :  D   60>"`% '@ = Introduction: Behind the term radiative transfer hides a theory that mathematically describes the propagation of light through matter. The development of radiative transfer is historically linked to the emergence of astrophysics in the first quarter of the 20th century, mainly the investigation of stellar evolution and structure. Indeed, it would be hard to imagine stars without starlight (that was before neutron stars and black holes). Modern theoretical astrophysics regularly utilizes computer simulations as a 'laboratory'. These simulations tend to need as much computational resources they can get so the use of parallel processor supercomputers is a standard. Cosmology is especially demanding and number of particles in the biggest structure formation simulations is already reaching billions. Because of these high costs and some other more specific problems, the role of light in the formation simulations of of today's universe was largely ignored, but recent observational advances have put forth an immediate need for more complete simulations. That is why a number of methods for numerical radiative transfer has been developed in recent years. Our work consists of development of one such method and its application to currently burning issues in modern cosmology.* >$ s  D    6 >"`R P ,A bit of theory: The theory of radiative transfer is not at all a simple matter, but fortunately for cosmologists, desired results can be obtained even with the use of a number of simplifying approximations. In our model we consider a point source of light, which is strong enough for us to ignore diffusion. We follow the propagation of photons by casting a number of rays and calculating how the intensity of light changes along these rays: where I(r) is the intensity at distance r, I(0) the intensity at the source and  is the optical depth: where a0 is the cross-section and N(r) is the column density (the density 'along' the ray).  !  ! " " %      6 % ,  [  G  (7DV   6d >"`oT 5! HHydrodynamical Adaptive Mesh Refinement method: In the Eulerian hydrodynamical scheme, the fluid is described by a grid of cells, where every cell represents a part of the observed area with the one value of variables such as density, pressure, temperature and so on. To precisely represent the physical world, that grid should be infinitely fine, but in practice, that is obviously impossible. We are limited by our computing power so we always have a finite sized cells of the grid. Yet certain problems need to have a very fine resolution in order to resolve the interesting structures and phenomena. That is where AMR steps in. The main idea of this method is to have a different cell size in certain parts of the grid, meaning to increase the resolution around interesting phenomena and to decrease it in the other parts. Example of a partially resolved grid can be seen on picture 3. and AMR in action can be seen throughout this poster. In our work, we use a publicly available code, FLASH, developed in the Alliance Center For Astrophysical Thermonuclear flashes at the University of Chicago. FLASH is a fully parallel AMR code well suited for many different hydrodynamical problems. It is written in Fortran 90 and uses its modular structure to the maximum which makes additions to the code to be quite simple and straightforward.  I0 H/GD^   6 ;>"` % $Hybrid Characteristics: Hybrid characteristics (Rijkhorst et al. 2006) is a rather new method for transporting radiation, directed for use on parallelized adaptive mesh refinement codes (AMR). In essence, it is a ray-tracing algorithm that combines two widely used ray-tracing schemes in astrophysics: the long and short characteristics. The most natural approach for ray-tracing is to draw a ray from the source of light to the cell which is being considered (picture 1). That method is called long characteristics. Unfortunately, as it can be seen from the picture, long characteristics are quite computationally intensive, especially in the cells near the source of the rays where there are a lot on unnecessary calculations. To remedy this problem, the method of short characteristics s introduced. As seen on picture 2., instead of calculating contributions for every ray crossing a cell, we only calculate the values to the corners of the cells and from them interpolate the values for every individual ray. This method is much more computationally effective but it introduces new problems: first, it introduces a certain amount of numerical diffusion and second, since the ray is constructed through interpolation cell by cell going away from the source, it is very hard if not impossible to parallelize. Hybrid characteristics borrows from both of these approaches and combines them to make effective ray-tracing on a parallelized system. In short, on every part of the problem box belonging to a single processor that part of the ray is being calculated with long characteristics, but the communication between different computational domains borrows the interpolation idea  only the values of the column density at the corners of the cells on the edge of every domain are communicated between processors. The final ray is constructed through summing up the contributions of every processor 'cut' by the ray. z        K 6 TD  6f>"`o &+# eExtending the method: The hybrid characteristics model is, of course, not perfect. One of its most serious problems is the lack of the, so called, photon conservation. That is a large issue in the whole radiative transfer field. In a nutshell, it is an error arising from numerical discretization, both of space and time. The effect is that the results for the positions of ionization fronts, the area of space that has been ionized up to a certain time, are not robust in regards to changes in grid resolution or time steps. It is not a big issue in every problem, but in cosmology, we need the speed of the fronts to be as accurate as possible and that is why we are working to correct the method. The issue is not trivial and requires more room to explain than we have here. To demonstrate the effects of photon conservation, we have included picture 3. Lf  W + 8 , F8D  6TR>"` 6S+ , |: Where to go from here: As mentioned at the beginning, radiative transfer is essential in a large number of astrophysical problems. What we are interested in, are its applications in cosmology. In the general picture of structure formation radiation comes in rather late  obviously not before the formation of the first sources of light. Still, once those sources are formed radiative transfer becomes indispensable for understanding the further evolution of the universe. Thanks to the quasar absorption lines data, it is a well known fact that the universe was mostly neutral up to a certain point at which it was rapidly ionized and got to a state of very high ionization in which we observe it today. That period is called reionization and it is closely linked to the emergence of the first light sources in the universe. Yet, a part from a rough estimate of when reionization happened, not much more is known. There are still a lot of open questions, such as what exactly were the sources of reionization  quasars or the first stars formed in early galaxies? What effects did it have on the formation of structures in the universe, a process well described by only gravity up to the point of reionization. The interest in computational approach to these problems has been ignited in not more than the last 5 to 10 years, first because of the rise in available computing power needed to do radiative transfer along gravity and hydrodynamics. Second, a number of new observational experiments, such as LOFAR that will measure the 21cm neutral hydrogen line to very high redshifts, promise to give us unprecedented insight in this period in the history of our universe.x   - 8 G x   < 9 ^  u    ZD(  6~>"`'C. The next step: As a first project to be tackled we have chosen to look at the evaporation of mini haloes during reionization. In theory, first light can inject enough heat into smaller dark matter haloes, effectively stopping them from forming galaxies. That effect could explain the discrepancy between the observed cutoff in the lower end of the galaxy distribution (the so called luminosity function) and the cold dark matter gravity-only simulations that predict a much larger number of small galaxies than it is being observed. Simulating this problem needs a code that is capable of handling gravity, hydrodynamics and radiative transfer all together which is what our code is made to do. We are hoping for the first runs to be complete by the end of this summer. 6 J  >H'  DH  0nF! ? 33___PPT10i.Ló+D=' = @B +r "H1(4J / 0LDArialЃ 0Ѓ0hh& 0" B:.D  @n?" dd@  @@``  ,R$/ =a־oo  0AA@3ʚ;ʚ;g4ddddࡒ 0 "pA%pP<4dddd4w 0h|& 80___PPT10 ppX  r^H:H9L1(4J / 0LDArialЃ 0Ѓ0hh& 0" B:.D  @n?" dd@  @@``  ,R$/ =a־oo  0AA@3ʚ;ʚ;g4ddddࡒ 0 "pA%pP<4dddd4w 0h|& 80___PPT10 ppX  rmLILHP1(4J / 0LDArialЃ 0Ѓ0hh& 0" B:.D  @n?" dd@  @@``  ,R$/ =a־oo  0AA@3ʚ;ʚ;g42d2dࡒ 0.pA%pP<4dddd4w 0h|& 80___PPT10 ppX  > 0 ==  H=(  Z  C 2Amilleniumz=54J  6,>"`, Y1 f ASDASDFAF  2 :  D   60>"`% '@  Introduction: Behind the term radiative transfer hides a theory that mathematically describes the propagation of light through matter. The development of radiative transfer is historically linked to the emergence of astrophysics in the first quarter of the 20th century, mainly the investigation of stellar evolution and structure. Indeed, it would be hard to imagine stars without starlight (that was before neutron stars and black holes). Modern theoretical astrophysics regularly utilizes computer simulations as a 'laboratory'. These simulations tend to need as much computational resources they can get so the use of parallel processor supercomputers is a standard. Cosmology is especially demanding and number of particles in the biggest structure formation simulations is already reaching billions. Because of these high costs and some other more specific problems, the role of light in the formation simulations of of today's universe was largely ignored, but recent observational advances have put forth an immediate need for more complete simulations. That is why a number of methods for numerical radiative transfer has been developed in recent years. Our work consists of development of one such method and its application to currently burning issues in modern cosmology.*>$ s  D*   6 >"`R P ,A bit of theory: The theory of radiative transfer is not at all a simple matter, but fortunately for cosmologists, desired results can be obtained even with the use of a number of simplifying approximations. In our model we consider a point source of light, which is strong enough for us to ignore diffusion. We follow the propagation of photons by casting a number of rays and calculating how the intensity of light changes along these rays: where I(r) is the intensity at distance r, I(0) the intensity at the source and  is the optical depth: where a0 is the cross-section and N(r) is the column density (the density 'along' the ray).!!""% 6% ,  [  G  (7D`   6d >"`oTqk$ HHydrodynamical Adaptive Mesh Refinement method: In the Eulerian hydrodynamical scheme, the fluid is described by a grid of cells, where every cell represents a part of the observed area with the one value of variables such as density, pressure, temperature and so on. To precisely represent the physical world, that grid should be infinitely fine, but in practice, that is obviously impossible. We are limited by our computing power so we always have a finite sized cells of the grid. Yet certain problems need to have a very fine resolution in order to resolve the interesting structures and phenomena. That is where AMR steps in. The main idea of this method is to have a different cell size in certain parts of the grid, meaning to increase the resolution around interesting phenomena and to decrease it in the other parts. Example of a partially resolved grid can be seen on picture 3. and AMR in action can be seen throughout this poster. In our work, we use a publicly available code, FLASH, developed in the Alliance Center For Astrophysical Thermonuclear flashes at the University of Chicago. FLASH is a fully parallel AMR code well suited for many different hydrodynamical problems. It is written in Fortran 90 and uses its modular structure to the maximum which makes additions to the code to be quite simple and straightforward. *I0H/GDj   6 ;>"`) $Hybrid Characteristics: Hybrid characteristics (Rijkhorst et al. 2006) is a rather new method for transporting radiation, directed for use on parallelized adaptive mesh refinement codes (AMR). In essence, it is a ray-tracing algorithm that combines two widely used ray-tracing schemes in astrophysics: the long and short characteristics. The most natural approach for ray-tracing is to draw a ray from the source of light to the cell which is being considered (picture 1). That method is called long characteristics. Unfortunately, as it can be seen from the picture, long characteristics are quite computationally intensive, especially in the cells near the source of the rays where there are a lot on unnecessary calculations. To remedy this problem, the method of short characteristics s introduced. As seen on picture 2., instead of calculating contributions for every ray crossing a cell, we only calculate the values to the corners of the cells and from them interpolate the values for every individual ray. This method is much more computationally effective but it introduces new problems: first, it introduces a certain amount of numerical diffusion and second, since the ray is constructed through interpolation cell by cell going away from the source, it is very hard if not impossible to parallelize. Hybrid characteristics borrows from both of these approaches and combines them to make effective ray-tracing on a parallelized system. In short, on every part of the problem box belonging to a single processor that part of the ray is being calculated with long characteristics, but the communication between different computational domains borrows the interpolation idea  only the values of the column density at the corners of the cells on the edge of every domain are communicated between processors. The final ray is constructed through summing up the contributions of every processor 'cut' by the ray. K6 TD  6f>"`o &+K eExtending the method: The hybrid characteristics model is, of course, not perfect. One of its most serious problems is the lack of the, so called, photon conservation. That is a large issue in the whole radiative transfer field. In a nutshell, it is an error arising from numerical discretization, both of space and time. The effect is that the results for the positions of ionization fronts, the area of space that has been ionized up to a certain time, are not robust in regards to changes in grid resolution or time steps. It is not a big issue in every problem, but in cosmology, we need the speed of the fronts to be as accurate as possible and that is why we are working to correct the method. The issue is not trivial and requires more room to explain than we have here. To demonstrate the effects of photon conservation, we have included picture 3. Lf  W + 8 , F8D  6TR>"` 6S+90 |: Where to go from here: As mentioned at the beginning, radiative transfer is essential in a large number of astrophysical problems. What we are interested in, are its applications in cosmology. In the general picture of structure formation radiation comes in rather late  obviously not before the formation of the first sources of light. Still, once those sources are formed radiative transfer becomes indispensable for understanding the further evolution of the universe. Thanks to the quasar absorption lines data, it is a well known fact that the universe was mostly neutral up to a certain point at which it was rapidly ionized and got to a state of very high ionization in which we observe it today. That period is called reionization and it is closely linked to the emergence of the first light sources in the universe. Yet, a part from a rough estimate of when reionization happened, not much more is known. There are still a lot of open questions, such as what exactly were the sources of reionization  quasars or the first stars formed in early galaxies? What effects did it have on the formation of structures in the universe, a process well described by only gravity up to the point of reionization. The interest in computational approach to these problems has been ignited in not more than the last 5 to 10 years, first because of the rise in available computing power needed to do radiative transfer along gravity and hydrodynamics. Second, a number of new observational experiments, such as LOFAR that will measure the 21cm neutral hydrogen line to very high redshifts, promise to give us unprecedented insight in this period in the history of our universe.x -8Gx< 9 ^  u    ZD  6~>"`'/ The next step: As a first project to be tackled we have chosen to look at the evaporation of mini haloes during reionization. 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",#(7),01444'9=82<.342C  2!!22222222222222222222222222222222222222222222222222" }!1AQa".D  @n?" dd@  @@``  `R$/ =a־oo R$E \qtE=y,$R$<m?_|8N'KnA R$Eި9m7n/ R$&d @g^gb bi,!R$7 s^ xZ"R$2 v8-_5to#R$^Tkrʺxk`& 0AA@3ʚ;ʚ;g42d2dࡒ 0.$pA%pP<4dddd4w 0h|& 80___PPT10 ppX  A 0 *@"@ ?(  Z  C 2Amilleniumz=54J  6,>"`, Y1 f ASDASDFAF  2 :  D   60>"`% '@  Introduction: Behind the term radiative transfer hides a theory that mathematically describes the propagation of light through matter. The development of radiative transfer is historically linked to the emergence of astrophysics in the first quarter of the 20th century, mainly the investigation of stellar evolution and structure. Indeed, it would be hard to imagine stars without starlight (that was before neutron stars and black holes). Modern theoretical astrophysics regularly utilizes computer simulations as a 'laboratory'. These simulations tend to need as much computational resources they can get so the use of parallel processor supercomputers is a standard. Cosmology is especially demanding and number of particles in the biggest structure formation simulations is already reaching billions. Because of these high costs and some other more specific problems, the role of light in the formation simulations of of today's universe was largely ignored, but recent observational advances have put forth an immediate need for more complete simulations. That is why a number of methods for numerical radiative transfer has been developed in recent years. Our work consists of development of one such method and its application to currently burning issues in modern cosmology.*>$ s  D*   6 >"`R P ,A bit of theory: The theory of radiative transfer is not at all a simple matter, but fortunately for cosmologists, desired results can be obtained even with the use of a number of simplifying approximations. In our model we consider a point source of light, which is strong enough for us to ignore diffusion. We follow the propagation of photons by casting a number of rays and calculating how the intensity of light changes along these rays: where I(r) is the intensity at distance r, I(0) the intensity at the source and  is the optical depth: where a0 is the cross-section and N(r) is the column density (the density 'along' the ray).!!""% 6% ,  [  G  (7D`   6d >"`oTqk$ HHydrodynamical Adaptive Mesh Refinement method: In the Eulerian hydrodynamical scheme, the fluid is described by a grid of cells, where every cell represents a part of the observed area with the one value of variables such as density, pressure, temperature and so on. To precisely represent the physical world, that grid should be infinitely fine, but in practice, that is obviously impossible. We are limited by our computing power so we always have a finite sized cells of the grid. Yet certain problems need to have a very fine resolution in order to resolve the interesting structures and phenomena. That is where AMR steps in. The main idea of this method is to have a different cell size in certain parts of the grid, meaning to increase the resolution around interesting phenomena and to decrease it in the other parts. Example of a partially resolved grid can be seen on picture 3. and AMR in action can be seen throughout this poster. In our work, we use a publicly available code, FLASH, developed in the Alliance Center For Astrophysical Thermonuclear flashes at the University of Chicago. FLASH is a fully parallel AMR code well suited for many different hydrodynamical problems. It is written in Fortran 90 and uses its modular structure to the maximum which makes additions to the code to be quite simple and straightforward. *I0H/GDj   6 ;>"`) $Hybrid Characteristics: Hybrid characteristics (Rijkhorst et al. 2006) is a rather new method for transporting radiation, directed for use on parallelized adaptive mesh refinement codes (AMR). In essence, it is a ray-tracing algorithm that combines two widely used ray-tracing schemes in astrophysics: the long and short characteristics. The most natural approach for ray-tracing is to draw a ray from the source of light to the cell which is being considered (picture 1). That method is called long characteristics. Unfortunately, as it can be seen from the picture, long characteristics are quite computationally intensive, especially in the cells near the source of the rays where there are a lot on unnecessary calculations. To remedy this problem, the method of short characteristics s introduced. As seen on picture 2., instead of calculating contributions for every ray crossing a cell, we only calculate the values to the corners of the cells and from them interpolate the values for every individual ray. This method is much more computationally effective but it introduces new problems: first, it introduces a certain amount of numerical diffusion and second, since the ray is constructed through interpolation cell by cell going away from the source, it is very hard if not impossible to parallelize. Hybrid characteristics borrows from both of these approaches and combines them to make effective ray-tracing on a parallelized system. In short, on every part of the problem box belonging to a single processor that part of the ray is being calculated with long characteristics, but the communication between different computational domains borrows the interpolation idea  only the values of the column density at the corners of the cells on the edge of every domain are communicated between processors. The final ray is constructed through summing up the contributions of every processor 'cut' by the ray. K6 TD  6f>"`o &+K eExtending the method: The hybrid characteristics model is, of course, not perfect. One of its most serious problems is the lack of the, so called, photon conservation. That is a large issue in the whole radiative transfer field. In a nutshell, it is an error arising from numerical discretization, both of space and time. The effect is that the results for the positions of ionization fronts, the area of space that has been ionized up to a certain time, are not robust in regards to changes in grid resolution or time steps. It is not a big issue in every problem, but in cosmology, we need the speed of the fronts to be as accurate as possible and that is why we are working to correct the method. The issue is not trivial and requires more room to explain than we have here. To demonstrate the effects of photon conservation, we have included picture 3. Lf  W + 8 , F8D  6TR>"` 6S+90 |: Where to go from here: As mentioned at the beginning, radiative transfer is essential in a large number of astrophysical problems. What we are interested in, are its applications in cosmology. In the general picture of structure formation radiation comes in rather late  obviously not before the formation of the first sources of light. Still, once those sources are formed radiative transfer becomes indispensable for understanding the further evolution of the universe. Thanks to the quasar absorption lines data, it is a well known fact that the universe was mostly neutral up to a certain point at which it was rapidly ionized and got to a state of very high ionization in which we observe it today. That period is called reionization and it is closely linked to the emergence of the first light sources in the universe. Yet, a part from a rough estimate of when reionization happened, not much more is known. There are still a lot of open questions, such as what exactly were the sources of reionization  quasars or the first stars formed in early galaxies? What effects did it have on the formation of structures in the universe, a process well described by only gravity up to the point of reionization. The interest in computational approach to these problems has been ignited in not more than the last 5 to 10 years, first because of the rise in available computing power needed to do radiative transfer along gravity and hydrodynamics. Second, a number of new observational experiments, such as LOFAR that will measure the 21cm neutral hydrogen line to very high redshifts, promise to give us unprecedented insight in this period in the history of our universe.x -8Gx< 9 ^  u    ZD  6~>"`'/ The next step: As a first project to be tackled we have chosen to look at the evaporation of mini haloes during reionization. In theory, first light can inject enough heat into smaller dark matter haloes, effectively stopping them from forming galaxies. That effect could explain the discrepancy between the observed cutoff in the lower end of the galaxy distribution (the so called luminosity function) and the cold dark matter gravity-only simulations that predict a much larger number of small galaxies than it is being observed. Simulating this problem needs a code that is capable of handling gravity, hydrodynamics and radiative transfer all together which is what our code is made to do. We are hoping for the first runs to be complete by the end of this summer. 6J,v  DT  C ,Ashortchar[[T  C ,Aevapcloud UX  C 0Ahc-interpol~ R  C *AlongcharkkN  C &Aphconsu\L  C $A reion;V pAN  C &Areion2n3V ;H  0nF! ? 33___PPT10i.Ló+D=' = @B +r<Kf1(4J / 0LDArialЃ 0Ѓ0hh& 0" B:.D  @n?" dd@  @@``  `R$/ =a־oo R$E \qtE=y,$R$<m?_|8N'KnA R$Eި9m7n/ R$&d @g^gb bi,!R$7 s^ xZ"R$2 v8-_5to#R$^Tkrʺxk`& 0AA@3ʚ;ʚ;g42d2dࡒ 0.pA%pP<4dddd4w 0h|& 80___PPT10 ppX  ? 0 >> F>(  Z  C 2Amilleniumz=54J  6,>"`, Y1 j ASDASDFAF  2 :  D   60>"`% '@  wIntroduction: Behind the term radiative transfer hides a theory that mathematically describes the propagation of light through matter. The development of radiative transfer is historically linked to the emergence of astrophysics in the first quarter of the 20th century, mainly the investigation of stellar evolution and structure. Indeed, it would be hard to imagine stars without starlight (that was before neutron stars and black holes). Modern theoretical astrophysics regularly utilizes computer simulations as a 'laboratory'. These simulations tend to need as much computational resources they can get so the use of parallel processor supercomputers is a standard. Cosmology is especially demanding and number of particles in the biggest structure formation simulations is already reaching billions. Because of these high costs and some other more specific problems, the role of light in the formation simulations of of today's universe was largely ignored, but recent observational advances have put forth an immediate need for more complete simulations. That is why a number of methods for numerical radiative transfer has been developed in recent years. Our work consists of development of one such method and its application to currently burning issues in modern cosmology.* D   6 >"`R P ,A bit of theory: The theory of radiative transfer is not at all a simple matter, but fortunately for cosmologists, desired results can be obtained even with the use of a number of simplifying approximations. In our model we consider a point source of light, which is strong enough for us to ignore diffusion. We follow the propagation of photons by casting a number of rays and ca     k !"#$%&'()*+,-./0123456789:;<=>?@ABCDEFGHIJKLMNOPQRSTUVWXYZ[\]^_`abcdefghijlmnopqrstuvwxyz|}~lculating how the intensity of light changes along these rays: where I(r) is the intensity at distance r, I(0) the intensity at the source and  is the optical depth: where a0 is the cross-section and N(r) is the column density (the density 'along' the ray).!!""% 6xZ  [ V  bD"   6d >"`oTqk$ HHydrodynamical Adaptive Mesh Refinement method: In the Eulerian hydrodynamical scheme, the fluid is described by a grid of cells, where every cell represents a part of the observed area with the one value of variables such as density, pressure, temperature and so on. To precisely represent the physical world, that grid should be infinitely fine, but in practice, that is obviously impossible. We are limited by our computing power so we always have a finite sized cells of the grid. Yet certain problems need to have a very fine resolution in order to resolve the interesting structures and phenomena. That is where AMR steps in. The main idea of this method is to have a different cell size in certain parts of the grid, meaning to increase the resolution around interesting phenomena and to decrease it in the other parts. Example of a partially resolved grid can be seen on picture 3. and AMR in action can be seen throughout this poster. In our work, we use a publicly available code, FLASH, developed in the Alliance Center For Astrophysical Thermonuclear flashes at the University of Chicago. FLASH is a fully parallel AMR code well suited for many different hydrodynamical problems. It is written in Fortran 90 and uses its modular structure to the maximum which makes additions to the code to be quite simple and straightforward. *I0 IDZ   6 ;>"`) $Hybrid Characteristics: Hybrid characteristics (Rijkhorst et al. 2006) is a rather new method for transporting radiation, directed for use on parallelized adaptive mesh refinement codes (AMR). In essence, it is a ray-tracing algorithm that combines two widely used ray-tracing schemes in astrophysics: the long and short characteristics. The most natural approach for ray-tracing is to draw a ray from the source of light to the cell which is being considered (picture 1). That method is called long characteristics. Unfortunately, as it can be seen from the picture, long characteristics are quite computationally intensive, especially in the cells near the source of the rays where there are a lot on unnecessary calculations. To remedy this problem, the method of short characteristics s introduced. As seen on picture 2., instead of calculating contributions for every ray crossing a cell, we only calculate the values to the corners of the cells and from them interpolate the values for every individual ray. This method is much more computationally effective but it introduces new problems: first, it introduces a certain amount of numerical diffusion and second, since the ray is constructed through interpolation cell by cell going away from the source, it is very hard if not impossible to parallelize. Hybrid characteristics borrows from both of these approaches and combines them to make effective ray-tracing on a parallelized system. In short, on every part of the problem box belonging to a single processor that part of the ray is being calculated with long characteristics, but the communication between different computational domains borrows the interpolation idea  only the values of the column density at the corners of the cells on the edge of every domain are communicated between processors. The final ray is constructed through summing up the contributions of every processor 'cut' by the ray. K Da  6f>"`o &+K eExtending the method: The hybrid characteristics model is, of course, not perfect. One of its most serious problems is the lack of the, so called, photon conservation. That is a large issue in the whole radiative transfer field. In a nutshell, it is an error arising from numerical discretization, both of space and time. The effect is that the results for the positions of ionization fronts, the area of space that has been ionized up to a certain time, are not robust in regards to changes in grid resolution or time steps. It is not a big issue in every problem, but in cosmology, we need the speed of the fronts to be as accurate as possible and that is why we are working to correct the method. The issue is not trivial and requires more room to explain than we have here. To demonstrate the effects of photon conservation, we have included picture 3. Lf  W + 8  fDb  6TR>"` 6S+90 : Where to go from here: As mentioned at the beginning, radiative transfer is essential in a large number of astrophysical problems. What we are interested in, are its applications in cosmology. In the general picture of structure formation radiation comes in rather late  obviously not before the formation of the first sources of light. Still, once those sources are formed radiative transfer becomes indispensable for understanding the further evolution of the universe. Thanks to the quasar absorption lines data, it is a well known fact that the universe was mostly neutral up to a certain point at which it was rapidly ionized and got to a state of very high ionization in which we observe it today. That period is called reionization and it is closely linked to the emergence of the first light sources in the universe. Yet, a part from a rough estimate of when reionization happened, not much more is known. There are still a lot of open questions, such as what exactly were the sources of reionization  quasars or the first stars formed in early galaxies? What effects did it have on the formation of structures in the universe, a process well described by only gravity up to the point of reionization. The interest in computational approach to these problems has been ignited in not more than the last 5 to 10 years, first because of the rise in available computing power needed to do radiative transfer along gravity and hydrodynamics. Second, a number of new observational experiments, such as LOFAR that will measure the 21cm neutral hydrogen line to very high redshifts, promise to give us unprecedented insight in this period in the history of our universe.x -8Gx D  6~>"`'/ The next step: As a first project to be tackled we have chosen to look at the evaporation of mini haloes during reionization. In theory, first light can inject enough heat into smaller dark matter haloes, effectively stopping them from forming galaxies. That effect could explain the discrepancy between the observed cutoff in the lower end of the galaxy distribution (the so called luminosity function) and the cold dark matter gravity-only simulations that predict a much larger number of small galaxies than it is being observed. Simulating this problem needs a code that is capable of handling gravity, hydrodynamics and radiative transfer all together which is what our code is made to do. We are hoping for the first runs to be complete by the end of this summer. 6J DT  C ,AshortcharL)5T  C ,Aevapcloud WWX  C 0Ahc-interpol$4+$R  C *AlongcharL[uWN  C &Aphcons)L  C $A reion;V pAN  C &Areion2n3V ;H  0nF! ? 33___PPT10i.Ló+D=' = @B +r~X1(4J / 0LDArialЃ 0Ѓ0hh& 0" B:.D  @n?" dd@  @@``  `R$/ =a־oo R$E \qtE=y,$R$<m?_|8N'KnA R$Eި9m7n/ R$&d @g^gb bi,!R$7 s^ xZ"R$2 v8-_5to#R$^Tkrʺxk`& 0AA@3ʚ;ʚ;g42d2dࡒ 0.pA%pP<4dddd4w 0h|& 80___PPT10 ppX  rp#1k(4J q2#BR$3br %&'()*456789:CDEFGHIJSTUVWXYZcdefghijstuvwxyz w!1AQaq"2B #3Rbr $4%&'()*56789:CDEFGHIJSTUVWXYZcdefghijstuvwxyz ?( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ozg xTm@|һ ^p'j?iԅt ?'(;7(^xTY42V?P;EI O/WA@w?Ÿmm常Ga$/$i!U I|9?iԅuxIu Z!xG7Ÿm<H]P3!Af`9~w$ Je ;o [ sB :?iԅuPo;g]-K98V?iԅtxJï:נPnx-Y$zHeu# hk_xΈ$nUbB7U=J< $_ KE=gV69-lGbBꁟI 3Q,@ TB :#עW?O'UZŸV-53gIT POm֣gYyZZǍOr@b$ƺ(z7ms O/ 2E%UA(Ca~S؃޽sşHh0)/f Xr@?iԅux@v(iԅuI|TydJHil/ڬp;{WW?xO²sB :?iԅuPῈv~# &%٩7F&@IcWܩuQEQEQEQEQEWKJ_;WWk|^ccu3wob|`uEsl?ȴ}s7"WR٫w^*]AhΟwեSsnǀ n}s7"'%Uj+׊![F\=ZWe_)B` lg?oEºoGjr2IݹL+gkg?oE ?/·^džiLy$&gcI+I4Z/­Zݼ5LtEY @ۀHU=(]׊[}F[MZTf_)pJblz-nU ֬ˣhsYCJ/u6I'vF099g+mۼѢs!dIVXp  'T]X~,Sh}FDӰ +kh'$s09Cko {xQzTP8z%yC3[#9ϊ/LUl&@b#=3+((((((((((((((Tۺ _? 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The development of radiative transfer is historically linked to the emergence of astrophysics in the first quarter of the 20th century, mainly the investigation of stellar evolution and structure. Indeed, it would be hard to imagine stars without starlight (that was before neutron stars and black holes). Modern theoretical astrophysics regularly utilizes computer simulations as a 'laboratory'. These simulations tend to need as much computational resources they can get so the use of parallel processor supercomputers is a standard. Cosmology is especially demanding and number of particles in the biggest structure formation simulations is already reaching billions. Because of these high costs and some other more specific problems, the role of light in the formation simulations of of today's universe was largely ignored, but recent observational advances have put forth an immediate need for more complete simulations. That is why a number of methods for numerical radiative transfer has been developed in recent years. Our work consists of development of one such method and its application to currently burning issues in modern cosmology.* D   6 >"`R P ,A bit of theory: The theory of radiative transfer is not at all a simple matter, but fortunately for cosmologists, desired results can be obtained even with the use of a number of simplifying approximations. In our model we consider a point source of light, which is strong enough for us to ignore diffusion. We follow the propagation of photons by casting a number of rays and calculating how the intensity of light changes along these rays: where I(r) is the intensity at distance r, I(0) the intensity at the source and  is the optical depth: where a0 is the cross-section and N(r) is the column density (the density 'along' the ray).!!""% 6xZ  [ V  bD"   6d >"`oTqk$ HHydrodynamical Adaptive Mesh Refinement method: In the Eulerian hydrodynamical scheme, the fluid is described by a grid of cells, where every cell represents a part of the observed area with the one value of variables such as density, pressure, temperature and so on. To precisely represent the physical world, that grid should be infinitely fine, but in practice, that is obviously impossible. We are limited by our computing power so we always have a finite sized cells of the grid. Yet certain problems need to have a very fine resolution in order to resolve the interesting structures and phenomena. That is where AMR steps in. The main idea of this method is to have a different cell size in certain parts of the grid, meaning to increase the resolution around interesting phenomena and to decrease it in the other parts. Example of a partially resolved grid can be seen on picture 3. and AMR in action can be seen throughout this poster. In our work, we use a publicly available code, FLASH, developed in the Alliance Center For Astrophysical Thermonuclear flashes at the University of Chicago. FLASH is a fully parallel AMR code well suited for many different hydrodynamical problems. It is written in Fortran 90 and uses its modular structure to the maximum which makes additions to the code to be quite simple and straightforward. *I0 IDj   6 ;>"`) $Hybrid Characteristics: Hybrid characteristics (Rijkhorst et al. 2006) is a rather new method for transporting radiation, directed for use on parallelized adaptive mesh refinement codes (AMR). In essence, it is a ray-tracing algorithm that combines two widely used ray-tracing schemes in astrophysics: the long and short characteristics. The most natural approach for ray-tracing is to draw a ray from the source of light to the cell which is being considered (picture 1). That method is called long characteristics. Unfortunately, as it can be seen from the picture, long characteristics are quite computationally intensive, especially in the cells near the source of the rays where there are a lot on unnecessary calculations. To remedy this problem, the method of short characteristics s introduced. As seen on picture 2., instead of calculating contributions for every ray crossing a cell, we only calculate the values to the corners of the cells and from them interpolate the values for every individual ray. This method is much more computationally effective but it introduces new problems: first, it introduces a certain amount of numerical diffusion and second, since the ray is constructed through interpolation cell by cell going away from the source, it is very hard if not impossible to parallelize. Hybrid characteristics borrows from both of these approaches and combines them to make effective ray-tracing on a parallelized system. In short, on every part of the problem box belonging to a single processor that part of the ray is being calculated with long characteristics, but the communication between different computational domains borrows the interpolation idea  only the values of the column density at the corners of the cells on the edge of every domain are communicated between processors. The final ray is constructed through summing up the contributions of every processor 'cut' by the ray. K Da  6f>"`o &+K eExtending the method: The hybrid characteristics model is, of course, not perfect. One of its most serious problems is the lack of the, so called, photon conservation. That is a large issue in the whole radiative transfer field. In a nutshell, it is an error arising from numerical discretization, both of space and time. The effect is that the results for the positions of ionization fronts, the area of space that has been ionized up to a certain time, are not robust in regards to changes in grid resolution or time steps. It is not a big issue in every problem, but in cosmology, we need the speed of the fronts to be as accurate as possible and that is why we are working to correct the method. The issue is not trivial and requires more room to explain than we have here. To demonstrate the effects of photon conservation, we have included picture 3. Lf  W + 8  fDb  6TR>"` 6S+90 : Where to go from here: As mentioned at the beginning, radiative transfer is essential in a large number of astrophysical problems. What we are interested in, are its applications in cosmology. In the general picture of structure formation radiation comes in rather late  obviously not before the formation of the first sources of light. Still, once those sources are formed radiative transfer becomes indispensable for understanding the further evolution of the universe. Thanks to the quasar absorption lines data, it is a well known fact that the universe was mostly neutral up to a certain point at which it was rapidly ionized and got to a state of very high ionization in which we observe it today. That period is called reionization and it is closely linked to the emergence of the first light sources in the universe. Yet, a part from a rough estimate of when reionization happened, not much more is known. There are still a lot of open questions, such as what exactly were the sources of reionization  quasars or the first stars formed in early galaxies? What effects did it have on the formation of structures in the universe, a process well described by only gravity up to the point of reionization. The interest in computational approach to these problems has been ignited in not more than the last 5 to 10 years, first because of the rise in available computing power needed to do radiative transfer along gravity and hydrodynamics. Second, a number of new observational experiments, such as LOFAR that will measure the 21cm neutral hydrogen line to very high redshifts, promise to give us unprecedented insight in this period in the history of our universe.x -8Gx D  6~>"`'/ The next step: As a first project to be tackled we have chosen to look at the evaporation of mini haloes during reionization. In theory, first light can inject enough heat into smaller dark matter haloes, effectively stopping them from forming galaxies. That effect could explain the discrepancy between the observed cutoff in the lower end of the galaxy distribution (the so called luminosity function) and the cold dark matter gravity-only simulations that predict a much larger number of small galaxies than it is being observed. Simulating this problem needs a code that is capable of handling gravity, hydrodynamics and radiative transfer all together which is what our code is made to do. 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H$0ݘإPA _k|ǧNG֫8} =pkА5ૼ|G`ay*o4 @3eɋFhɚ:䡀].;y`'}.念#8fV.33cuL@0A)j>pt|,e_\8F H_έ5@:AauH0<=8 sZ@ߑsY7 [a5`(De6Q ys;~J [LdHO$T/{,|̄3B 0x0@(`p:Qh0=_@O@_ ?g#W p_Wa4e-#ހV|S'%Ly^ɾnz'e!=;uaOfwY,Č8ӅtS? Ct|s k{:pǡ8b FWƀ^pO-͂eO0 }-΀N; 3E(/h)oQvIW, 8.Ϡdkyiɂ?)w,޽溾_!kVFX 2`e4h+VFJ5@5`e4h+VFX 2`e4h <; ^6;wD xIA;K~2;7|x!xཇGZ@sv/wCx}@sv7cox} hKA~ + Er48 Мѽ(۞EYVaX.犁{Sȇ9;Ŏu̎O65N|vOw]}J~b%`h׍}}|Zc- =O +V΀,r{X;  P]ހ7}+coFTVFXdşkȬ,?[ˏ8Ы]ibNrG4 @:ܧWg~']2C:𞀞4*yi\(_8) i9x;t1֜5HaZlPՓTXzXhȼ~< YFR, T=sU>[4V&ʪ >E6*)mT^No!`nD-z,! ;`$km ZdؚLd@tG1T+0)\O)Bz/xb+@ `E2}˂t@ nE\S9]ޥ"v@Tg4cE ż /,|b$zsEy"'.%e3(+,xte3{:&6z-vYZzZ<3 OE yJY5g @+Iʢ Fi $ ,V (*;c< @*uC X7;5QpYgqb5S=Fp(2iu)"ݝr\NmkN'q2|Bip=b8J@xf,4"E~ha=ohQp@/ʞ ^n)ˆaS V*;?`(tZ@+Vz~o@FﶀUj,@QH\^u x U6%LQH'өʤyx$YFuA%`dD+w[Z*p5K= l%S*c]:@SF/;.3u,v#=PD3Z,4U3Q]N6PcһrYN s iT:pЗ:Pi 93Z% lR. U} J9 jz$0+^I%;? Nv*`MZ ھ,= d0z ؇#Y2ݒ[jSZS"Py+i+j#P/L=tJ #'B@4 0 @m h`6)?~J\O:zw@M\\OEn|;o7 Xׁi `i_hQTYJ@m54(e!:u= k >[ذZwʌ,,>9~# 8XP,u1j"ˈ?e[u0R{W\50d!~L;d]ieb~Akz~FLeQ" 8D>P cMJwdtL^#9'm]F-t=,Km[ـ9Y2} `s5F %{N)qL tӱmZA^KoRЂE$E^x>դ$`V@M0>P>T3` 0yIu `PJe^<@ש4yz98Jm!: m ΂[31y##:2r34@4&%Y Y`[ 8}&,ڟa-t(MB-+Tԙi.s"f`; z=ZGjYPEjpKGjwFY@~fw@8OG-XA>R9IrFb&>(#  1>Q/ٵb .HҵTиgy hfQ GAW\Z{=OdѿYdI,`yg>ɗ]7e5NωX 2`e4h+VFX 2`e4h+VFX 2`e4h+VFX 2`e4h+V@}I7IENDB`F9Ƴ>JFIF``C    $.' ",#(7),01444'9=82<.342C  2!!22222222222222222222222222222222222222222222222222U;" }!1AQa"q2#BR$3br %&'()*456789:CDEFGHIJSTUVWXYZcdefghijstuvwxyz :.D  @n?" dd@  @@``  )$)hR$/ =a־oo R$E \qtE=y,$R$<m?_|8N'KnA R$Eި9m7n/ R$&d @g^gb bi,!R$7 s^ xZ"R$2 v8-_5to#R$^Tkrʺxk`&R$AJ0˜+ /tnR+b$WG0X[?x1 +R$IҝWäc+R$ kJ!y(_1NH[X,b$m<>`/} ^,b$m),A*"H k, 0AA@3ʚ;ʚ;g42d2dࡒ 0pA%pP<4dddd4w 0h|& 80___PPT10 ppX  2E 0 IDAD (C(  Z  C 2Amilleniumz=54HE  6,>"`1r MSimulating Radiative Transfer in Cosmology (or: How to Light Up The Universe):N(2+F   M D   60>"`% '@  wIntroduction: Behind the term radiative transfer hides a theory that mathematically describes the propagation of light through matter. The development of radiative transfer is historically linked to the emergence of astrophysics in the first quarter of the 20th century, mainly the investigation of stellar evolution and structure. Indeed, it would be hard to imagine stars without starlight (that was before neutron stars and black holes). Modern theoretical astrophysics regularly utilizes computer simulations as a 'laboratory'. These simulations tend to need as much computational resources they can get so the use of parallel processor supercomputers is a standard. Cosmology is especially demanding and number of particles in the biggest structure formation simulations is already reaching billions. Because of these high costs and some other more specific problems, the role of light in the formation simulations of of today's universe was largely ignored, but recent observational advances have put forth an immediate need for more complete simulations. That is why a number of methods for numerical radiative transfer has been developed in recent years. Our work consists of development of one such method and its application to currently burning issues in modern cosmology.* D   6 >"`R P ,A bit of theory: The theory of radiative transfer is not at all a simple matter, but fortunately for cosmologists, desired results can be obtained even with the use of a number of simplifying approximations. In our model we consider a point source of light, which is strong enough for us to ignore diffusion. We follow the propagation of photons by casting a number of rays and calculating how the intensity of light changes along these rays: where I(r) is the intensity at distance r, I(0) the intensity at the source and  is the optical depth: where a0 is the cross-section and N(r) is the column density (the density 'along' the ray).!!""% 6xZ  [ V  bD"   6d >"`oTqk$ HHydrodynamical Adaptive Mesh Refinement method: In the Eulerian hydrodynamical scheme, the fluid is described by a grid of cells, where every cell represents a part of the observed area with the one value of variables such as density, pressure, temperature and so on. To precisely represent the physical world, that grid should be infinitely fine, but in practice, that is obviously impossible. We are limited by our computing power so we always have a finite sized cells of the grid. Yet certain problems need to have a very fine resolution in order to resolve the interesting structures and phenomena. That is where AMR steps in. The main idea of this method is to have a different cell size in certain parts of the grid, meaning to increase the resolution around interesting phenomena and to decrease it in the other parts. Example of a partially resolved grid can be seen on picture 3. and AMR in action can be seen throughout this poster. In our work, we use a publicly available code, FLASH, developed in the Alliance Center For Astrophysical Thermonuclear flashes at the University of Chicago. FLASH is a fully parallel AMR code well suited for many different hydrodynamical problems. It is written in Fortran 90 and uses its modular structure to the maximum which makes additions to the code to be quite simple and straightforward. *I0 IDj   6 ;>"`) $Hybrid Characteristics: Hybrid characteristics (Rijkhorst et al. 2006) is a rather new method for transporting radiation, directed for use on parallelized adaptive mesh refinement codes (AMR). In essence, it is a ray-tracing algorithm that combines two widely used ray-tracing schemes in astrophysics: the long and short characteristics. The most natural approach for ray-tracing is to draw a ray from the source of light to the cell which is being considered (picture 1). That method is called long characteristics. Unfortunately, as it can be seen from the picture, long characteristics are quite computationally intensive, especially in the cells near the source of the rays where there are a lot on unnecessary calculations. To remedy this problem, the method of short characteristics s introduced. As seen on picture 2., instead of calculating contributions for every ray crossing a cell, we only calculate the values to the corners of the cells and from them interpolate the values for every individual ray. This method is much more computationally effective but it introduces new problems: first, it introduces a certain amount of numerical diffusion and second, since the ray is constructed through interpolation cell by cell going away from the source, it is very hard if not impossible to parallelize. Hybrid characteristics borrows from both of these approaches and combines them to make effective ray-tracing on a parallelized system. In short, on every part of the problem box belonging to a single processor that part of the ray is being calculated with long characteristics, but the communication between different computational domains borrows the interpolation idea  only the values of the column density at the corners of the cells on the edge of every domain are communicated between processors. The final ray is constructed through summing up the contributions of every processor 'cut' by the ray. K Da  6f>"`o &+K eExtending the method: The hybrid characteristics model is, of course, not perfect. One of its most serious problems is the lack of the, so called, photon conservation. That is a large issue in the whole radiative transfer field. In a nutshell, it is an error arising from numerical discretization, both of space and time. The effect is that the results for the positions of ionization fronts, the area of space that has been ionized up to a certain time, are not robust in regards to changes in grid resolution or time steps. It is not a big issue in every problem, but in cosmology, we need the speed of the fronts to be as accurate as possible and that is why we are working to correct the method. The issue is not trivial and requires more room to explain than we have here. To demonstrate the effects of photon conservation, we have included picture 3. Lf  W + 8  fDb  6TR>"` 6S+90 : Where to go from here: As mentioned at the beginning, radiative transfer is essential in a large number of astrophysical problems. What we are interested in, are its applications in cosmology. In the general picture of structure formation radiation comes in rather late  obviously not before the formation of the first sources of light. Still, once those sources are formed radiative transfer becomes indispensable for understanding the further evolution of the universe. Thanks to the quasar absorption lines data, it is a well known fact that the universe was mostly neutral up to a certain point at which it was rapidly ionized and got to a state of very high ionization in which we observe it today. That period is called reionization and it is closely linked to the emergence of the first light sources in the universe. Yet, a part from a rough estimate of when reionization happened, not much more is known. There are still a lot of open questions, such as what exactly were the sources of reionization  quasars or the first stars formed in early galaxies? What effects did it have on the formation of structures in the universe, a process well described by only gravity up to the point of reionization. The interest in computational approach to these problems has been ignited in not more than the last 5 to 10 years, first because of the rise in available computing power needed to do radiative transfer along gravity and hydrodynamics. Second, a number of new observational experiments, such as LOFAR that will measure the 21cm neutral hydrogen line to very high redshifts, promise to give us unprecedented insight in this period in the history of our universe.x -8Gx D  6~>"`'/ The next step: As a first project to be tackled we have chosen to look at the evaporation of mini haloes during reionization. In theory, first light can inject enough heat into smaller dark matter haloes, effectively stopping them from forming galaxies. That effect could explain the discrepancy between the observed cutoff in the lower end of the galaxy distribution (the so called luminosity function) and the cold dark matter gravity-only simulations that predict a much larger number of small galaxies than it is being observed. Simulating this problem needs a code that is capable of handling gravity, hydrodynamics and radiative transfer all together which is what our code is made to do. We are hoping for the first runs to be complete by the end of this summer. 6J DT  C ,Ashortchar.8T  C ,Aevapcloud. 5X  C 0Ahc-interpol 8&7@R  C *Alongchar. 8N  C &Aphcons*z%17L  C $A reionBHN  C &Areion2:BJ  C "A  amr1;hJF|  65>"` Milan Rai evi Institute for computational cosmology, Durham University"H 2 9 &  >D:  3 A $*v%:  3 A $*v%:  3 A $*v%:  3 A $*v%:  3 A $*v%:  3 A $*v%:   3 A $*v%\ % C 4A Virgo_Logo_sm#'EH & C A iccY#cP ' C (A logo-sm')2d ( C <A$MSR Logo 1280x403*1JH  0nF! ? 33___PPT10i.Ló+D=' = @B +rHmks$m1(4J / 0LDArialЃ 0Ѓ0hh& 0" B:.D  @n?" dd@      !"#$%&'()*+,-./0123456789:;<=>?@ABCDEFGHIJKLMNOPQRSTUVWXYZ[\]^_`abcdefghijklmnopqrstuvwxz{|}~  @@``  )$)hR$/ =a־oo R$E \qtE=y,$R$<m?_|8N'KnA R$Eި9m7n/ R$&d @g^gb bi,!R$7 s^ xZ"R$2 v8-_5to#R$^Tkrʺxk`&R$AJ0˜+ /tnR+b$WG0X[?x1 +R$IҝWäc+R$ kJ!y(_1NH[X,b$m<>`/} ^,b$m),A*"H k, 0AA@3ʚ;ʚ;g4ddࡒ 0pA%pP<4dddd4w 0h|& 80___PPT10 ppX  2E 0 IDAD (C(  Z  C 2Amilleniumz=54JE  6,>"`1r MSimulating Radiative Transfer in Cosmology (or: How to Light Up The Universe):N(2+F   M D   60>"`% '@  wIntroduction: Behind the term radiative transfer hides a theory that mathematically describes the propagation of light through matter. The development of radiative transfer is historically linked to the emergence of astrophysics in the first quarter of the 20th century, mainly the investigation of stellar evolution and structure. Indeed, it would be hard to imagine stars without starlight (that was before neutron stars and black holes). Modern theoretical astrophysics regularly utilizes computer simulations as a 'laboratory'. These simulations tend to need as much computational resources they can get so the use of parallel processor supercomputers is a standard. Cosmology is especially demanding and number of particles in the biggest structure formation simulations is already reaching billions. Because of these high costs and some other more specific problems, the role of light in the formation simulations of of today's universe was largely ignored, but recent observational advances have put forth an immediate need for more complete simulations. That is why a number of methods for numerical radiative transfer has been developed in recent years. Our work consists of development of one such method and its application to currently burning issues in modern cosmology.* D   6 >"`R P ,A bit of theory: The theory of radiative transfer is not at all a simple matter, but fortunately for cosmologists, desired results can be obtained even with the use of a number of simplifying approximations. In our model we consider a point source of light, which is strong enough for us to ignore diffusion. We follow the propagation of photons by casting a number of rays and calculating how the intensity of light changes along these rays: where I(r) is the intensity at distance r, I(0) the intensity at the source and  is the optical depth: where a0 is the cross-section and N(r) is the column density (the density 'along' the ray).!!""% 6xZ  [ V  bD"   6d >"`oTqk$ HHydrodynamical Adaptive Mesh Refinement method: In the Eulerian hydrodynamical scheme, the fluid is described by a grid of cells, where every cell represents a part of the observed area with the one value of variables such as density, pressure, temperature and so on. To precisely represent the physical world, that grid should be infinitely fine, but in practice, that is obviously impossible. We are limited by our computing power so we always have a finite sized cells of the grid. Yet certain problems need to have a very fine resolution in order to resolve the interesting structures and phenomena. That is where AMR steps in. The main idea of this method is to have a different cell size in certain parts of the grid, meaning to increase the resolution around interesting phenomena and to decrease it in the other parts. Example of a partially resolved grid can be seen on picture 3. and AMR in action can be seen throughout this poster. In our work, we use a publicly available code, FLASH, developed in the Alliance Center For Astrophysical Thermonuclear flashes at the University of Chicago. FLASH is a fully parallel AMR code well suited for many different hydrodynamical problems. It is written in Fortran 90 and uses its modular structure to the maximum which makes additions to the code to be quite simple and straightforward. *I0 IDj   6 ;>"`) $Hybrid Characteristics: Hybrid characteristics (Rijkhorst et al. 2006) is a rather new method for transporting radiation, directed for use on parallelized adaptive mesh refinement codes (AMR). In essence, it is a ray-tracing algorithm that combines two widely used ray-tracing schemes in astrophysics: the long and short characteristics. The most natural approach for ray-tracing is to draw a ray from the source of light to the cell which is being considered (picture 1). That method is called long characteristics. Unfortunately, as it can be seen from the picture, long characteristics are quite computationally intensive, especially in the cells near the source of the rays where there are a lot on unnecessary calculations. To remedy this problem, the method of short characteristics s introduced. As seen on picture 2., instead of calculating contributions for every ray crossing a cell, we only calculate the values to the corners of the cells and from them interpolate the values for every individual ray. This method is much more computationally effective but it introduces new problems: first, it introduces a certain amount of numerical diffusion and second, since the ray is constructed through interpolation cell by cell going away from the source, it is very hard if not impossible to parallelize. Hybrid characteristics borrows from both of these approaches and combines them to make effective ray-tracing on a parallelized system. In short, on every part of the problem box belonging to a single processor that part of the ray is being calculated with long characteristics, but the communication between different computational domains borrows the interpolation idea  only the values of the column density at the corners of the cells on the edge of every domain are communicated between processors. The final ray is constructed through summing up the contributions of every processor 'cut' by the ray. K Da  6f>"`o &+K eExtending the method: The hybrid characteristics model is, of course, not perfect. One of its most serious problems is the lack of the, so called, photon conservation. That is a large issue in the whole radiative transfer field. In a nutshell, it is an error arising from numerical discretization, both of space and time. The effect is that the results for the positions of ionization fronts, the area of space that has been ionized up to a certain time, are not robust in regards to changes in grid resolution or time steps. It is not a big issue in every problem, but in cosmology, we need the speed of the fronts to be as accurate as possible and that is why we are working to correct the method. The issue is not trivial and requires more room to explain than we have here. To demonstrate the effects of photon conservation, we have included picture 3. Lf  W + 8  fDb  6TR>"` 6S+90 : Where to go from here: As mentioned at the beginning, radiative transfer is essential in a large number of astrophysical problems. What we are interested in, are its applications in cosmology. In the general picture of structure formation radiation comes in rather late  obviously not before the formation of the first sources of light. Still, once those sources are formed radiative transfer becomes indispensable for understanding the further evolution of the universe. Thanks to the quasar absorption lines data, it is a well known fact that the universe was mostly neutral up to a certain point at which it was rapidly ionized and got to a state of very high ionization in which we observe it today. That period is called reionization and it is closely linked to the emergence of the first light sources in the universe. Yet, a part from a rough estimate of when reionization happened, not much more is known. There are still a lot of open questions, such as what exactly were the sources of reionization  quasars or the first stars formed in early galaxies? What effects did it have on the formation of structures in the universe, a process well described by only gravity up to the point of reionization. The interest in computational approach to these problems has been ignited in not more than the last 5 to 10 years, first because of the rise in available computing power needed to do radiative transfer along gravity and hydrodynamics. Second, a number of new observational experiments, such as LOFAR that will measure the 21cm neutral hydrogen line to very high redshifts, promise to give us unprecedented insight in this period in the history of our universe.x -8Gx D  6~>"`'/ The next step: As a first project to be tackled we have chosen to look at the evaporation of mini haloes during reionization. In theory, first light can inject enough heat into smaller dark matter haloes, effectively stopping them from forming galaxies. That effect could explain the discrepancy between the observed cutoff in the lower end of the galaxy distribution (the so called luminosity function) and the cold dark matter gravity-only simulations that predict a much larger number of small galaxies than it is being observed. Simulating this problem needs a code that is capable of handling gravity, hydrodynamics and radiative transfer all together which is what our code is made to do. We are hoping for the first runs to be complete by the end of this summer. 6J DT  C ,Ashortchar.8T  C ,Aevapcloud. 5X  C 0Ahc-interpol 8&7@R  C *Alongchar. 8N  C &Aphcons*z%17L  C $A reionBHN  C &Areion2:BJ  C "A  amr1;hJF|  65>"` Milan Rai evi Institute for computational cosmology, Durham University"H 2 9 &  >D:  3 A $*v%:  3 A $*v%:  3 A $*v%:  3 A $*v%:  3 A $*v%:  3 A $*v%:   3 A $*v%\ % C 4A Virgo_Logo_sm#'sH & C A iccY#P ' C (A logo-sm')`d ( C <A$MSR Logo 1280x403*1xH  0nF! ? 33___PPT10i.Ló+D=' = @B +r>1(4J / 0LDArialЃ 0Ѓ0hh& 0" B:.D  @n?" dd@  @@``  ))hR$/ =a־oo R$E \qtE=y,$R$<m?_|8N'KnA R$Eި9m7n/ R$&d @g^gb bi,!R$7 s^ xZ"R$2 v8-_5to#R$^Tkrʺxk`&R$AJ0˜+ /tnR+$R$IҝWäc+R$ kJ!y(_1NH[X,b$m<>`/} ^,b$m),A*"H k, 0AA@3ʚ;ʚ;g4ddddࡒ 0^pA%pP<4dddd4w 0h|& 80___PPT10 ppX  ^C 0 uBmB (B(  Z  C 2Amilleniumz=54JE  6,>"`1r MSimulating Radiative Transfer in Cosmology (or: How to Light Up The Universe):N(2+F   M D   60>"`% Tm  q Introduction: Behind the term radiative transfer hides a theory that mathematically describes the propagation of light through matter. The development of radiative transfer is historically linked to the emergence of astrophysics in the first quarter of the 20th century, mainly the investigation of stellar evolution and structure. Indeed, it would be hard to imagine stars without starlight (that was before neutron stars and black holes). Modern theoretical astrophysics regularly utilizes computer simulations as a 'laboratory'. These simulations tend to need as much computational resources they can get so the use of parallel processor supercomputers is a standard. Cosmology is especially demanding and number of particles in the biggest structure formation simulations is already reaching billions. Because of these high costs and some other more specific problems, the role of light in the formation simulations of of today's universe was largely ignored, but recent observational advances have put forth an immediate need for more complete simulations. That is why a number of methods for numerical radiative transfer has been developed in recent years. Our work consists of developing one such method and applying it to the current burning issues in modern cosmology.*  D   6 >"`% ~ M ,A bit of theory: The theory of radiative transfer is not at all a simple matter, but fortunately for cosmologists, desired results can be obtained even with the use of a number of simplifying approximations. In our model we consider a point source of light, which is strong enough for us to ignore diffusion. We follow the propagation of photons by casting a number of rays and calculating how the intensity of light changes along these rays: where I(r) is the intensity at distance r, I(0) the intensity at the source and  is the optical depth: where a0 is the cross-section and N(r) is the column density (the density 'along' the ray).!!""% 6xZ  [ V  bD"   6d >"`!Tq. HHydrodynamical Adaptive Mesh Refinement method: In the Eulerian hydrodynamical scheme, the fluid is described by a grid of cells, where every cell represents a part of the observed area with the one value of variables such as density, pressure, temperature and so on. To precisely represent the physical world, that grid should be infinitely fine, but in practice, that is obviously impossible. We are limited by our computing power so we always have a finite sized cells of the grid. Yet certain problems need to have a very fine resolution in order to resolve the interesting structures and phenomena. That is where AMR steps in. The main idea of this method is to have a different cell size in certain parts of the grid, meaning to increase the resolution around interesting phenomena and to decrease it in the other parts. Example of a partially resolved grid can be seen on picture 3. and AMR in action can be seen throughout this poster. In our work, we use a publicly available code, FLASH, developed in the Alliance Center For Astrophysical Thermonuclear flashes at the University of Chicago. FLASH is a fully parallel AMR code well suited for many different hydrodynamical problems. It is written in Fortran 90 and uses its modular structure to the maximum which makes additions to the code to be quite simple and straightforward. *I0 IDb  6TR>"`(Y#v0C9 : Where to go from here: As mentioned at the beginning, radiative transfer is essential in a large number of astrophysical problems. What we are interested in, are its applications in cosmology. In the general picture of structure formation radiation comes in rather late  obviously not before the formation of the first sources of light. Still, once those sources are formed radiative transfer becomes indispensable for understanding the further evolution of the universe. Thanks to the quasar absorption lines data, it is a well known fact that the universe was mostly neutral up to a certain point at which it was rapidly ionized and got to a state of very high ionization in which we observe it today. That period is called reionization and it is closely linked to the emergence of the first light sources in the universe. Yet, a part from a rough estimate of when reionization happened, not much more is known. There are still a lot of open questions, such as what exactly were the sources of reionization  quasars or the first stars formed in early galaxies? What effects did it have on the formation of structures in the universe, a process well described by only gravity up to the point of reionization. The interest in computational approach to these problems has been ignited in not more than the last 5 to 10 years, first because of the rise in available computing power needed to do radiative transfer along gravity and hydrodynamics. Second, a number of new observational experiments, such as LOFAR that will measure the 21cm neutral hydrogen line to very high redshifts, promise to give us unprecedented insight in this period in the history of our universe.x -8Gx DX  C 0Ahc-interpol(D?!  6~>"`):Y#v0oB The next step: As a first project to be tackled we have chosen to look at the evaporation of mini haloes during reionization. In theory, first light can inject enough heat into smaller dark matter haloes, effectively stopping them from forming galaxies. That effect could explain the discrepancy between the observed cutoff in the lower end of the galaxy distribution (the so called luminosity function) and the cold dark matter gravity-only simulations that predict a much larger number of small galaxies than it is being observed. Simulating this problem needs a code that is capable of handling gravity, hydrodynamics and radiative transfer all together which is what our code is made to do. We are hoping for the first runs to be complete by the end of this summer. 6J DT  C ,Ashortchar +28T  C ,AevapcloudC,#,1JR  C *Alongcharym'.N  C &Aphcons+3%L  C $A reion>  DN  C &Areion21(;J  C "A  amr1'd/|  65>"` Milan Rai evi Institute for computational cosmology, Durham University"H 2 9 &  >D\ % C 4A Virgo_Logo_sm#'sH & C A iccY#P ' C (A logo-sm')`d ( C <A$MSR Logo 1280x403*1xa  6f>"`*$ eExtending the method: The hybrid characteristics model is, of course, not perfect. One of its most serious problems is the lack of the, so called, photon conservation. That is a large issue in the whole radiative transfer field. In a nutshell, it is an error arising from numerical discretization, both of space and time. The effect is that the results for the positions of ionization fronts, the area of space that has been ionized up to a certain time, are not robust in regards to changes in grid resolution or time steps. It is not a big issue in every problem, but in cosmology, we need the speed of the fronts to be as accurate as possible and that is why we are working to correct the method. The issue is not trivial and requires more room to explain than we have here. To demonstrate the effects of photon conservation, we have included picture 3. Lf  W + 8  fDj   6 ;>"`% ]z%I $Hybrid Characteristics: Hybrid characteristics (Rijkhorst et al. 2006) is a rather new method for transporting radiation, directed for use on parallelized adaptive mesh refinement codes (AMR). In essence, it is a ray-tracing algorithm that combines two widely used ray-tracing schemes in astrophysics: the long and short characteristics. The most natural approach for ray-tracing is to draw a ray from the source of light to the cell which is being considered (picture 1). That method is called long characteristics. Unfortunately, as it can be seen from the picture, long characteristics are quite computationally intensive, especially in the cells near the source of the rays where there are a lot on unnecessary calculations. To remedy this problem, the method of short characteristics s introduced. As seen on picture 2., instead of calculating contributions for every ray crossing a cell, we only calculate the values to the corners of the cells and from them interpolate the values for every individual ray. This method is much more computationally effective but it introduces new problems: first, it introduces a certain amount of numerical diffusion and second, since the ray is constructed through interpolation cell by cell going away from the source, it is very hard if not impossible to parallelize. Hybrid characteristics borrows from both of these approaches and combines them to make effective ray-tracing on a parallelized system. In short, on every part of the problem box belonging to a single processor that part of the ray is being calculated with long characteristics, but the communication between different computational domains borrows the interpolation idea  only the values of the column density at the corners of the cells on the edge of every domain are communicated between processors. The final ray is constructed through summing up the contributions of every processor 'cut' by the ray. K DH  0nF! ? 33___PPT10i.Ló+D=' = @B +rz VN1(4J / 0LDArialЃ 0Ѓ0hh& 0" B:.D  @n?" dd@  @@``  8*8hR$/ =a־oo R$E \qtE=y,$R$<m?_|8N'KnA R$Eި9m7n/ R$&d @g^gb bi,!R$7 s^ xZ"R$2 v8-_5to#R$^Tkrʺxk`&R$AJ0˜+ /tnR+$R$IҝWäc+R$ kJ!y(_1NH[X,b$m<>`/} ^,b$m),A*"H k, 0AA@3ʚ;ʚ;g42d2dࡒ 0.pA%pP<4dddd4w 0h|& 80___PPT10 ppX  bH 0 yGqG $7 G(  Z  C 2Amilleniumz=54JE  6,>"`1r MSimulating Radiative Transfer in Cosmology (or: How to Light Up The Universe):N(2+F   M D   60>"`% Tm  q Introduction: Behind the term radiative transfer hides a theory that mathematically describes the propagation of light through matter. The development of radiative transfer is historically linked to the emergence of astrophysics in the first quarter of the 20th century, mainly the investigation of stellar evolution and structure. Indeed, it would be hard to imagine stars without starlight (that was before neutron stars and black holes). Modern theoretical astrophysics regularly utilizes computer simulations as a 'laboratory'. These simulations tend to need as much computational resources they can get so the use of parallel processor supercomputers is a standard. Cosmology is especially demanding and number of particles in the biggest structure formation simulations is already reaching billions. Because of these high costs and some other more specific problems, the role of light in the formation simulations of of today's universe was largely ignored, but recent observational advances have put forth an immediate need for more complete simulations. That is why a number of methods for numerical radiative transfer has been developed in recent years. Our work consists of developing one such method and applying it to the current burning issues in modern cosmology.*  D   6 >"`% ~ M ,A bit of theory: The theory of radiative transfer is not at all a simple matter, but fortunately for cosmologists, desired results can be obtained even with the use of a number of simplifying approximations. In our model we consider a point source of light, which is strong enough for us to ignore diffusion. We follow the propagation of photons by casting a number of rays and calculating how the intensity of light changes along these rays: where I(r) is the intensity at distance r, I(0) the intensity at the source and  is the optical depth: where a0 is the cross-section and N(r) is the column density (the density 'along' the ray).!!""% 6xZ  [ V  bD"   6d >"`!Tq. HHydrodynamical Adaptive Mesh Refinement method: In the Eulerian hydrodynamical scheme, the fluid is described by a grid of cells, where every cell represents a part of the observed area with the one value of variables such as density, pressure, temperature and so on. To precisely represent the physical world, that grid should be infinitely fine, but in practice, that is obviously impossible. We are limited by our computing power so we always have a finite sized cells of the grid. Yet certain problems need to have a very fine resolution in order to resolve the interesting structures and phenomena. That is where AMR steps in. The main idea of this method is to have a different cell size in certain parts of the grid, meaning to increase the resolution around interesting phenomena and to decrease it in the other parts. Example of a partially resolved grid can be seen on picture 3. and AMR in action can be seen throughout this poster. In our work, we use a publicly available code, FLASH, developed in the Alliance Center For Astrophysical Thermonuclear flashes at the University of Chicago. FLASH is a fully parallel AMR code well suited for many different hydrodynamical problems. It is written in Fortran 90 and uses its modular structure to the maximum which makes additions to the code to be quite simple and straightforward. *I0 IDb  6TR>"`'Y#v038 : Where to go from here: As mentioned at the beginning, radiative transfer is essential in a large number of astrophysical problems. What we are interested in, are its applications in cosmology. In the general picture of structure formation radiation comes in rather late  obviously not before the formation of the first sources of light. Still, once those sources are formed radiative transfer becomes indispensable for understanding the further evolution of the universe. Thanks to the quasar absorption lines data, it is a well known fact that the universe was mostly neutral up to a certain point at which it was rapidly ionized and got to a state of very high ionization in which we observe it today. That period is called reionization and it is closely linked to the emergence of the first light sources in the universe. Yet, a part from a rough estimate of when reionization happened, not much more is known. There are still a lot of open questions, such as what exactly were the sources of reionization  quasars or the first stars formed in early galaxies? What effects did it have on the formation of structures in the universe, a process well described by only gravity up to the point of reionization. The interest in computational approach to these problems has been ignited in not more than the last 5 to 10 years, first because of the rise in available computing power needed to do radiative transfer along gravity and hydrodynamics. Second, a number of new observational experiments, such as LOFAR that will measure the 21cm neutral hydrogen line to very high redshifts, promise to give us unprecedented insight in this period in the history of our universe.x -8Gx DX  C 0Ahc-interpol(D?!  6~>"`9Y#v0_A The next step: As a first project to be tackled we have chosen to look at the evaporation of mini haloes during reionization. In theory, first light can inject enough heat into smaller dark matter haloes, effectively stopping them from forming galaxies. That effect could explain the discrepancy between the observed cutoff in the lower end of the galaxy distribution (the so called luminosity function) and the cold dark matter gravity-only simulations that predict a much larger number of small galaxies than it is being observed. Simulating this problem needs a code that is capable of handling gravity, hydrodynamics and radiative transfer all together which is what our code is made to do. We are hoping for the first runs to be complete by the end of this summer. 6J DT  C ,Ashortchar.)0nT  C ,Aevapcloud#B"0 IR  C *Alongchar )0N  C &Aphcons S+4A%L  C $A reion>  DN  C &Areion21(;J  C "A  amr1$c9,|  65>"` Milan Rai evi Institute for computational cosmology, Durham University"H 2 9 &  >D\ % C 4A Virgo_Logo_sm#'sH & C A iccY#P ' C (A logo-sm')`d ( C <A$MSR Logo 1280x403*1xa  6f>"`H*$$ eExtending the method: The hybrid characteristics model is, of course, not perfect. One of its most serious problems is the lack of the, so called, photon conservation. That is a large issue in the whole radiative transfer field. In a nutshell, it is an error arising from numerical discretization, both of space and time. The effect is that the results for the positions of ionization fronts, the area of space that has been ionized up to a certain time, are not robust in regards to changes in grid resolution or time steps. It is not a big issue in every problem, but in cosmology, we need the speed of the fronts to be as accurate as possible and that is why we are working to correct the method. The issue is not trivial and requires more room to explain than we have here. To demonstrate the effects of photon conservation, we have included picture 3. Lf  W + 8  fDj   6 ;>"`% ]z%I $Hybrid Characteristics: Hybrid characteristics (Rijkhorst et al. 2006) is a rather new method for transporting radiation, directed for use on parallelized adaptive mesh refinement codes (AMR). In essence, it is a ray-tracing algorithm that combines two widely used ray-tracing schemes in astrophysics: the long and short characteristics. The most natural approach for ray-tracing is to draw a ray from the source of light to the cell which is being considered (picture 1). That method is called long characteristics. Unfortunately, as it can be seen from the picture, long characteristics are quite computationally intensive, especially in the cells near the source of the rays where there are a lot on unnecessary calculations. To remedy this problem, the method of short characteristics s introduced. As seen on picture 2., instead of calculating contributions for every ray crossing a cell, we only calculate the values to the corners of the cells and from them interpolate the values for every individual ray. This method is much more computationally effective but it introduces new problems: first, it introduces a certain amount of numerical diffusion and second, since the ray is constructed through interpolation cell by cell going away from the source, it is very hard if not impossible to parallelize. Hybrid characteristics borrows from both of these approaches and combines them to make effective ray-tracing on a parallelized system. In short, on every part of the problem box belonging to a single processor that part of the ray is being calculated with long characteristics, but the communication between different computational domains borrows the interpolation idea  only the values of the column density at the corners of the cells on the edge of every domain are communicated between processors. The final ray is constructed through summing up the contributions of every processor 'cut' by the ray. K DXB ) 0D n ~ XB * 0D M XB + 0D  !XB , 0D8f!f!HXB - 0D-q#-XB . 0D1$'''XB 0@ 0D68O(O(F9^B 1 6Dp8z%)^B 2 6Dpiz%)1^B 3@ 6Dp(^B 4 6Dp#O(+#^B 5@ 6Dp/Y#1^B 6@ 6Dp6CY#>H  0nF! ? 33___PPT10i.Ló+D=' = @B +r?NbTN̜1(4J / 0LDArialЃ 0Ѓ0hh& 0" B:.D  @n?" dd@  @@``  8*8hR$/ =a־oo R$E \qtE=y,$R$<m?_|8N'KnA R$Eި9m7n/ R$&d @g^gb bi,!R$7 s^ xZ"R$2 v8-_5to#R$^Tkrʺxk`&R$AJ0˜+ /tnR+$R$IҝWäc+R$ kJ!y(_1NH[X,b$m<>`/} ^,b$m),A*"H k, 0AA@3ʚ;ʚ;g4ddddࡒ 0" pA%pP<4dddd4w 0h|& 80___PPT10 ppX  H 0 GG $7AG(  Z  C 2Amilleniumz=54JE  6,>"`1r MSimulating Radiative Transfer in Cosmology (or: How to Light Up The Universe):N(2+F   M D   60>"`% Tm  q Introduction: Behind the term radiative transfer hides a theory that mathematically describes the propagation of light through matter. The development of radiative transfer is historically linked to the emergence of astrophysics in the first quarter of the 20th century, mainly the investigation of stellar evolution and structure. Indeed, it would be hard to imagine stars without starlight (that was before neutron stars and black holes). Modern theoretical astrophysics regularly utilizes computer simulations as a 'laboratory'. These simulations tend to need as much computational resources they can get so the use of parallel processor supercomputers is a standard. Cosmology is especially demanding and number of particles in the biggest structure formation simulations is already reaching billions. Because of these high costs and some other more specific problems, the role of light in the formation simulations of of today's universe was largely ignored, but recent observational advances have put forth an immediate need for more complete simulations. That is why a number of methods for numerical radiative transfer has been developed in recent years. Our work consists of developing one such method and applying it to the current burning issues in modern cosmology.*  D   6 >"`% ~ M ,A bit of theory: The theory of radiative transfer is not at all a simple matter but, fortunately for cosmologists, desired results can be obtained even with the use of a number of simplifying approximations. In our model we consider a point source of light, which is strong enough for us to ignore diffusion. We follow the propagation of photons by casting a number of rays and calculating how the intensity of light changes along these rays: where I(r) is the intensity at distance r, I(0) the intensity at the source and  is the optical depth: where a0 is the cross-section and N(r) is the column density (the density 'along' the ray).!!""% 6xZ  [ V  bDZ   6d >"`!Tq. Hydrodynamical Adaptive Mesh Refinement method: In the Eulerian hydrodynamical scheme, the fluid is described by a grid of cells, where every cell represents a part of the observed area with the one value of variables such as density, pressure, temperature and so on. To precisely represent the physical world, that grid should be infinitely fine, but in practice, that is obviously impossible. We are limited by our computing power so we always have a finite sized cells of the grid. Yet certain problems need to have a very fine resolution in order to resolve the interesting structures and phenomena. That is where AMR steps in. The main idea of this method is to have a different cell size in certain parts of the grid, meaning to increase the resolution around interesting phenomena and to decrease it in the other parts. Example of a partially resolved grid divided between two processors can be seen on picture 4. and AMR in action can be seen in a picture at the bottom right of this poster. In our work, we use a publicly available code, FLASH, developed in the Alliance Center For Astrophysical Thermonuclear flashes at the University of Chicago. FLASH is a fully parallel AMR code well suited for many different hydrodynamical problems. It is written in Fortran 90 and uses its modular structure to the maximum which makes additions to the code to be quite simple and straightforward. *0P Db  6TR>"`'Y#v038 : Where to go from here: As mentioned at the beginning, radiative transfer is essential in a large number of astrophysical problems. What we are interested in, are its applications in cosmology. In the general picture of structure formation radiation comes in rather late  obviously not before the formation of the first sources of light. Still, once those sources are formed radiative transfer becomes indispensable for understanding the further evolution of the universe. Thanks to the quasar absorption lines data, it is a well known fact that the universe was mostly neutral up to a certain point at which it was rapidly ionized and got to a state of very high ionization in which we observe it today. That period is called reionization and it is closely linked to the emergence of the first light sources in the universe. Yet, a part from a rough estimate of when reionization happened, not much more is known. There are still a lot of open questions, such as what exactly were the sources of reionization  quasars or the first stars formed in early galaxies? What effects did it have on the formation of structures in the universe, a process well described by only gravity up to the point of reionization. The interest in computational approach to these problems has been ignited in not more than the last 5 to 10 years, first because of the rise in available computing power needed to do radiative transfer along gravity and hydrodynamics. Second, a number of new observational experiments, such as LOFAR that will measure the 21cm neutral hydrogen line to very high redshifts, promise to give us unprecedented insight in this period in the history of our universe.x -8Gx DX  C 0Ahc-interpol(D?!  6~>"`9Y#v0_A The next step: As a first project to be tackled we have chosen to look at the evaporation of mini haloes during reionization. In theory, first light can inject enough heat into smaller dark matter haloes, effectively stopping them from forming galaxies. That effect could explain the discrepancy between the observed cutoff in the lower end of the galaxy distribution (the so called luminosity function) and the cold dark matter gravity-only simulations that predict a much larger number of small galaxies than it is being observed. Simulating this problem needs a code that is capable of handling gravity, hydrodynamics and radiative transfer all together which is what our code is made to do. We are hoping for the first runs to be complete by the end of this summer. 6J DT  C ,Ashortchar.)0nT  C ,Aevapcloud#B"0 IR  C *Alongchar )0N  C &Aphcons S+4A%L  C $A reion>  DN  C &Areion21(;J  C "A  amr1$c9,|  65>"` Milan Rai evi Institute for computational cosmology, Durham University"H 2 9 &  >D\ % C 4A Virgo_Logo_sm#'sH & C A iccY#P ' C (A logo-sm')`d ( C <A$MSR Logo 1280x403*1xa  6f>"`H*$$ eExtending the method: The hybrid characteristics model is, of course, not perfect. One of its most serious problems is the lack of the, so called, photon conservation. That is a large issue in the whole radiative transfer field. In a nutshell, it is an error arising from numerical discretization, both of space and time. The effect is that the results for the positions of ionization fronts, the area of space that has been ionized up to a certain time, are not robust in regards to changes in grid resolution or time steps. It is not a big issue in every problem, but in cosmology, we need the speed of the fronts to be as accurate as possible and that is why we are working to correct the method. The issue is not trivial and requires more room to explain than we have here. To demonstrate the effects of photon conservation, we have included picture 3. Lf  W + 8  fDj   6 ;>"`% ]z%I $Hybrid Characteristics: Hybrid characteristics (Rijkhorst et al. 2006) is a rather new method for transporting radiation, directed for use on parallelized adaptive mesh refinement codes (AMR). In essence, it is a ray-tracing algorithm that combines two widely used ray-tracing schemes in astrophysics: the long and short characteristics. The most natural approach for ray-tracing is to draw a ray from the source of light to the cell which is being considered (picture 1). That method is called long characteristics. Unfortunately, as it can be seen from the picture, long characteristics are quite computationally intensive, especially in the cells near the source of the rays where there are a lot on unnecessary calculations. To remedy this problem, the method of short characteristics s introduced. As seen on picture 2., instead of calculating contributions for every ray crossing a cell, we only calculate the values to the corners of the cells and from them interpolate the values for every individual ray. This method is much more computationally effective but it introduces new problems: first, it introduces a certain amount of numerical diffusion and second, since the ray is constructed through interpolation cell by cell going away from the source, it is very hard if not impossible to parallelize. Hybrid characteristics borrows from both of these approaches and combines them to make effective ray-tracing on a parallelized system. In short, on every part of the problem box belonging to a single processor that part of the ray is being calculated with long characteristics, but the communication between different computational domains borrows the interpolation idea  only the values of the column density at the corners of the cells on the edge of every domain are communicated between processors. The final ray is constructed through summing up the contributions of every processor 'cut' by the ray. K DXB ) 0D n ~ XB * 0D M XB + 0D  !XB , 0D8f!f!HXB - 0D-q#-XB . 0D1$'''XB 0@ 0D68O(O(F9^B 1 6Dp8z%)^B 2 6Dpiz%)1^B 3@ 6Dp(^B 4 6Dp#O(+#^B 5@ 6Dp/Y#1^B 6@ 6Dp6CY#>H  0nF! ? 33___PPT10i.Ló+D=' = @B +r+1(4J / 0LDArialЃ 0Ѓ0hh& 0" B:.D  @n?" dd@  @@``  :,:hR$/ =a־oo R$E \qtE=y,$R$<m?_|8N'KnA R$Eި9m7n/ R$&d @g^gb bi,!R$7 s^ xZ"R$2 v8-_5to#R$^Tkrʺxk`&R$AJ0˜+ /tnR+$R$IҝWäc+R$ kJ!y(_1NH[X,b$m<>`/} ^,b$m),A*"H k, 0AA@3ʚ;<+8ʚ;g42d2dࡒ 0.pA%pP<4dddd4w 0h|& 80___PPT10 ppX  fI 0 }HuH &9 H(  Z  C 2Amilleniumz=54JE  6,>"`1r MSimulating Radiative Transfer in Cosmology (or: How to Light Up The Universe):N(2+F   M D   60>"`% Tm  q Introduction: Behind the term radiative transfer hides a theory that mathematically describes the propagation of light through matter. The development of radiative transfer is historically linked to the emergence of astrophysics in the first quarter of the 20th century, mainly the investigation of stellar evolution and structure. Indeed, it would be hard to imagine stars without starlight (that was before neutron stars and black holes). Modern theoretical astrophysics regularly utilizes computer simulations as a 'laboratory'. These simulations tend to need as much computational resources they can get so the use of parallel processor supercomputers is a standard. Cosmology is especially demanding and number of particles in the biggest structure formation simulations is already reaching billions. Because of these high costs and some other more specific problems, the role of light in the formation simulations of of today's universe was largely ignored, but recent observational advances have put forth an immediate need for more complete simulations. That is why a number of methods for numerical radiative transfer has been developed in recent years. Our work consists of developing one such method and applying it to the current burning issues in modern cosmology.*  D   6 >"`% ~ M ,A bit of theory: The theory of radiative transfer is not at all a simple matter but, fortunately for cosmologists, desired results can be obtained even with the use of a number of simplifying approximations. In our model we consider a point source of light, which is strong enough for us to ignore diffusion. We follow the propagation of photons by casting a number of rays and calculating how the intensity of light changes along these rays: where I(r) is the intensity at distance r, I(0) the intensity at the source and  is the optical depth: where a0 is the cross-section and N(r) is the column density (the density 'along' the ray).!!""% 6xZ  [ V  bDZ   6d >"`!Tq. Hydrodynamical Adaptive Mesh Refinement method: In the Eulerian hydrodynamical scheme, the fluid is described by a grid of cells, where every cell represents a part of the observed area with the one value of variables such as density, pressure, temperature and so on. To precisely represent the physical world, that grid should be infinitely fine, but in practice, that is obviously impossible. We are limited by our computing power so we always have a finite sized cells of the grid. Yet certain problems need to have a very fine resolution in order to resolve the interesting structures and phenomena. That is where AMR steps in. The main idea of this method is to have a different cell size in certain parts of the grid, meaning to increase the resolution around interesting phenomena and to decrease it in the other parts. Example of a partially resolved grid divided between two processors can be seen on picture 4. and AMR in action can be seen in a picture at the bottom right of this poster. In our work, we use a publicly available code, FLASH, developed in the Alliance Center For Astrophysical Thermonuclear flashes at the University of Chicago. FLASH is a fully parallel AMR code well suited for many different hydrodynamical problems. It is written in Fortran 90 and uses its modular structure to the maximum which makes additions to the code to be quite simple and straightforward. *0P Db  6TR>"`'Y#v038 : Where to go from here: As mentioned at the beginning, radiative transfer is essential in a large number of astrophysical problems. What we are interested in, are its applications in cosmology. In the general picture of structure formation radiation comes in rather late  obviously not before the formation of the first sources of light. Still, once those sources are formed radiative transfer becomes indispensable for understanding the further evolution of the universe. Thanks to the quasar absorption lines data, it is a well known fact that the universe was mostly neutral up to a certain point at which it was rapidly ionized and got to a state of very high ionization in which we observe it today. That period is called reionization and it is closely linked to the emergence of the first light sources in the universe. Yet, a part from a rough estimate of when reionization happened, not much more is known. There are still a lot of open questions, such as what exactly were the sources of reionization  quasars or the first stars formed in early galaxies? What effects did it have on the formation of structures in the universe, a process well described by only gravity up to the point of reionization. The interest in computational approach to these problems has been ignited in not more than the last 5 to 10 years, first because of the rise in available computing power needed to do radiative transfer along gravity and hydrodynamics. Second, a number of new observational experiments, such as LOFAR that will measure the 21cm neutral hydrogen line to very high redshifts, promise to give us unprecedented insight in this period in the history of our universe.x -8Gx DX  C 0Ahc-interpol(D?!  6~>"`9Y#v0_A The next step: As a first project to be tackled we have chosen to look at the evaporation of mini haloes during reionization. In theory, first light can inject enough heat into smaller dark matter haloes, effectively stopping them from forming galaxies. That effect could explain the discrepancy between the observed cutoff in the lower end of the galaxy distribution (the so called luminosity function) and the cold dark matter gravity-only simulations that predict a much larger number of small galaxies than it is being observed. Simulating this problem needs a code that is capable of handling gravity, hydrodynamics and radiative transfer all together which is what our code is made to do. We are hoping for the first runs to be complete by the end of this summer. 6J DT  C ,Ashortchar.)0nT  C ,AevapcloudPB"09IR  C *Alongchar )0N  C &Aphcons S+4A%L  C $A reion>  DN  C &Areion21(;J  C "A  amr1$c9,|  65>"` Milan Rai evi Institute for computational cosmology, Durham University"H 2 9 &  >D\ % C 4A Virgo_Logo_sm#'sH & C A iccY#P ' C (A logo-sm')`d ( C <A$MSR Logo 1280x403*1xa  6f>"`H*$$ eExtending the method: The hybrid characteristics model is, of course, not perfect. One of its most serious problems is the lack of the, so called, photon conservation. That is a large issue in the whole radiative transfer field. In a nutshell, it is an error arising from numerical discretization, both of space and time. The effect is that the results for the positions of ionization fronts, the area of space that has been ionized up to a certain time, are not robust in regards to changes in grid resolution or time steps. It is not a big issue in every problem, but in cosmology, we need the speed of the fronts to be as accurate as possible and that is why we are working to correct the method. The issue is not trivial and requires more room to explain than we have here. To demonstrate the effects of photon conservation, we have included picture 3. Lf  W + 8  fDj   6 ;>"`% ]z%I $Hybrid Characteristics: Hybrid characteristics (Rijkhorst et al. 2006) is a rather new method for transporting radiation, directed for use on parallelized adaptive mesh refinement codes (AMR). In essence, it is a ray-tracing algorithm that combines two widely used ray-tracing schemes in astrophysics: the long and short characteristics. The most natural approach for ray-tracing is to draw a ray from the source of light to the cell which is being considered (picture 1). That method is called long characteristics. Unfortunately, as it can be seen from the picture, long characteristics are quite computationally intensive, especially in the cells near the source of the rays where there are a lot on unnecessary calculations. To remedy this problem, the method of short characteristics s introduced. As seen on picture 2., instead of calculating contributions for every ray crossing a cell, we only calculate the values to the corners of the cells and from them interpolate the values for every individual ray. This method is much more computationally effective but it introduces new problems: first, it introduces a certain amount of numerical diffusion and second, since the ray is constructed through interpolation cell by cell going away from the source, it is very hard if not impossible to parallelize. Hybrid characteristics borrows from both of these approaches and combines them to make effective ray-tracing on a parallelized system. In short, on every part of the problem box belonging to a single processor that part of the ray is being calculated with long characteristics, but the communication between different computational domains borrows the interpolation idea  only the values of the column density at the corners of the cells on the edge of every domain are communicated between processors. The final ray is constructed through summing up the contributions of every processor 'cut' by the ray. K DXB ) 0D n ~ XB * 0D M XB + 0D  !XB , 0D8f!f!HXB - 0D-q#-XB . 0D1$'''XB 0@ 0D68O(O(F9^B 1 6Dp8z%)^B 2 6Dpiz%)1^B 3@ 6Dp(^B 4 6Dp#O(+#^B 5@ 6Dp/Y#1^B 6@ 6Dp6CY#>^B 8 6Dp') )^B 9@ 6DpAE-f/}BH  0nF! ? 33___PPT10i.Ló+D=' = @B +r ,;1G(4J w!1AQaq"2B #3Rbr $4%&'()*56789:CDEFGHIJSTUVWXYZcdefghijstuvwxyz ?( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( ( *k8ėW@ +d*A[O *[_&39>3K ᯇ:.VHy܂: o€!)oA֍8@sGX8#հy޹R+Al@o3Vkq,pHUG'IEU5+!{a}mujs]8* wGn&ӵ[[H)$s4 F/I4WcpIhN;Y Fjеh/kut{-3(n?ր=((((*i,xZ6ևMm/>iYyc,ڥ+5[wB%/|#Z8F|OhmE*G^d\/62_hVeݽ-,upqˁz\o?kI@n'%nP2Wa2]$IO0W 'P5:iZ~rCqQ]!A$$B(U(..-Qu $;WǾ(p8V6wz|{u5=]<0*'5? s1-qvy+V. *2w5T-QYRVY 0pGz>2ϤkM0\9 8kkȾ=F"<1Hk!'[?@뵁k ҭfkr@),@Ж%o sTDu R\lr}N?bx@9>xQ4k>MFk B2"N>P{`Wk|2iFDKldtPʀ2GW_ZiR\mk$8UQMxSƾG{.FEɧ[ͩH2߹s7F%˜w![=>U6?Rv'Sեss/ޛ,a8kkȾ1F"ÝBGDIfH[?@뵁g6L!7J͍\6_dSڷ#ֿxFgl(;iōgvڴ[JbY3U dǡ^ Ox]^kwl-b1KxRA_Z9~h,0>R vWxUQ[cN׮בx^1sIx'F+nyVc`hh(#xJ:-"Iyаt\w?ta[Yr,Jq?X )x}KW \ 9/݀R@+cEs~UffDO+Vx÷^,ugzr]VB(`pF3eiZd:ϙ3ُz1|q@tޖvT`;d5EWx5#!I$1YrʺEs$HkaEϹ@MmxN V 2+q!M9V q33@2ŵ^jv2۴Qį"HPgWY@n`*_~mh刉 Wo܀I^+Э#+8#gHeS`8+ymdT(! ggt;y ie_s@@+~+ˡ˭8{mkӝo(H wCV  kӵxF&FHGY<'?|.$:Igs}ds3"mG#B%.1$݉gc؃bR$qUQ(M,pBJ#K3I45k%县DƮI"f9,WA!eu.m$Ẁ`ctW |W5/LbݴoI"X ke1ֵ-[-b_;ƥ#Ugg ]8~BEej^$Ѵ{ԭqv21V4_MmѦ_[ C m<*.'MAz<^bIcg 3U5M ^ͬ~e8d?NǸ ( ( ( *,,缺b6Y"~Wjfպ..Xr `_r(A"G+D,(qǽs څ"Ciu^ta1ӐzTxAQ6mmݽ$%PyB cFn3囹enHIcR};ր= ((\|ȣh ߞ9OSeC~!᭬LdrGǺcz} \_OkSX3.y"Yٔ$~Ѕ GW|SPIfK_Ĩ_cF@@aA|3G r|.?lQ\֦~'M౴7m1Gg%b:>Wsvjh#w-VMNe+?y`K9 :0޴5lky8vugw Zk-}#=z|%? K4w&rr\CN]yDzwſZZĒ^(T t,]~( +Եj3Aet %_[$dgsϥTOeiaEq ??'_ZtQH+*HSn)h7e|/N$;D?SFפWx<#^Aɕi_J߆Z*?4K?,$l1>squSKҰHRǠiʡ* WZ |C8b|98ukйɊ3A|gu.UsitF8 R}؁Y ,Oicۆov xZ>=K$ .p?n?0@>Z< ˬj$wRA0A (V_ybO|9$2^=Y;V6*'ӯ_K=^h'cRW]pۥԆLk}v%6/r35h>a4^I-fcԒ^cݗN7N#*Da 3\[j~,|K~kfT,* "C6p<x=: ٥݋I\Z2X0xMq~,֬5]KP7n6/$TsF#:lr;OhLfAnxWk3tӮgs[<1a qW!Kxծ@b6*%h]?dg%R=۾U<^oGSÏo>l:> oqx3$I:IvN@ ;+h.Dt+C(#W#:?Z-GT`c\'s.0ԍHfLnFᔎcVw7xSEIahc,3bI$֯>LڏRe\W 7~+ݦxf)mt{@G]>;( (0e?cU $h4"p>-OVatx=:?Ǿ3\ZE,6lwm=xVcd s0ͻ;W|+׍< ]j~1禡mX#9$€=ָQՍ6gjkuT1ƣ,؎Aζë |5_iLV\ضHԲ099Ӟѵ_H/l%7WkkɈ1׎NAmiǻݴ~?\o/tFw}^%UQI\+׫ʾ% Ob2V3;d\]/:֡[ O6a^ut!k $X!߷]g=K-R`V NԴy/,#l.Dr2 'GN nK⡱l8-H=ɫPEPEPEPYk I]q4O3ЏppG ( 啐𖵑Y6.{0vuRL5ś ztdxeut^-/Ou>Um+!YB#w}G"q)b 1cǩ<QEko-,pą*O\gl?I "-ɵyA,8\zYzOod11;X@J@Q@Q@Q@Q@Q@Q@Q@Q@Q@Q@Q@Q@Q@Q@Q@Q@Q@Q@Q@Q@Q@Q@Q@Q@Q@Q@Q@Q@Q@Q@Q@Q@Q@Q@Q@Q@Q@Q@Q@Q@Q@Q@Q@Q@Q@Q@Q@Q@Q@Q@Q@Q@Q@Q@/ 0LDArialЃ 0Ѓ0hh& 0" B:.D  @n?" dd@  @@`` (  <.<R$/ =a־oo R$E \qtE=y,$R$<m?_|8N'KnA R$Eި9m7n/ R$&d @g^gb bi,!R$7 s^ xZ"R$2 v8-_5to#R$^Tkrʺxk`&R$AJ0˜+ /tnR+R$9Ƴ>=,R$IҝWäc+R$ kJ!y(_1NH[X,b$m<>`/} ^,b$m),A*"H k,R$OWoBݒ, 0AA@3ʚ;<+8ʚ;g42d2dࡒ 0.pA%pP<4dddd4w 0h|& 80___PPT10 ppX  J 0 %II (;H(  Z  C 2Amilleniumz=54JE  6,>"`1r MSimulating Radiative Transfer in Cosmology (or: How to Light Up The Universe):N(2+F   M D   60>"`% Tm  q Introduction: Behind the term radiative transfer hides a theory that mathematically describes the propagation of light through matter. The development of radiative transfer is historically linked to the emergence of astrophysics in the first quarter of the 20th century, mainly the investigation of stellar evolution and structure. Indeed, it would be hard to imagine stars without starlight (that was before neutron stars and black holes). Modern theoretical astrophysics regularly utilizes computer simulations as a 'laboratory'. These simulations tend to need as much computational resources they can get so the use of parallel processor supercomputers is a standard. Cosmology is especially demanding and number of particles in the biggest structure formation simulations is already reaching billions. Because of these high costs and some other more specific problems, the role of light in the formation simulations of of today's universe was largely ignored, but recent observational advances have put forth an immediate need for more complete simulations. That is why a number of methods for numerical radiative transfer has been developed in recent years. Our work consists of developing one such method and applying it to the current burning issues in modern cosmology.*  D   6 >"`% ~ M ,A bit of theory: The theory of radiative transfer is not at all a simple matter but, fortunately for cosmologists, desired results can be obtained even with the use of a number of simplifying approximations. In our model we consider a point source of light, which is strong enough for us to ignore diffusion. We follow the propagation of photons by casting a number of rays and calculating how the intensity of light changes along these rays: where I(r) is the intensity at distance r, I(0) the intensity at the source and  is the optical depth: where a0 is the cross-section and N(r) is the column density (the density 'along' the ray).!!""% 6xZ  [ V  bDZ   6d >"`!Tq. Hydrodynamical Adaptive Mesh Refinement method: In the Eulerian hydrodynamical scheme, the fluid is described by a grid of cells, where every cell represents a part of the observed area with the one value of variables such as density, pressure, temperature and so on. To precisely represent the physical world, that grid should be infinitely fine, but in practice, that is obviously impossible. We are limited by our computing power so we always have a finite sized cells of the grid. Yet certain problems need to have a very fine resolution in order to resolve the interesting structures and phenomena. That is where AMR steps in. The main idea of this method is to have a different cell size in certain parts of the grid, meaning to increase the resolution around interesting phenomena and to decrease it in the other parts. Example of a partially resolved grid divided between two processors can be seen on picture 4. and AMR in action can be seen in a picture at the bottom right of this poster. In our work, we use a publicly available code, FLASH, developed in the Alliance Center For Astrophysical Thermonuclear flashes at the University of Chicago. FLASH is a fully parallel AMR code well suited for many different hydrodynamical problems. It is written in Fortran 90 and uses its modular structure to the maximum which makes additions to the code to be quite simple and straightforward. *0P Db  6TR>"`'Y#v038 : Where to go from here: As mentioned at the beginning, radiative transfer is essential in a large number of astrophysical problems. What we are interested in, are its applications in cosmology. In the general picture of structure formation radiation comes in rather late  obviously not before the formation of the first sources of light. Still, once those sources are formed radiative transfer becomes indispensable for understanding the further evolution of the universe. Thanks to the quasar absorption lines data, it is a well known fact that the universe was mostly neutral up to a certain point at which it was rapidly ionized and got to a state of very high ionization in which we observe it today. That period is called reionization and it is closely linked to the emergence of the first light sources in the universe. Yet, a part from a rough estimate of when reionization happened, not much more is known. There are still a lot of open questions, such as what exactly were the sources of reionization  quasars or the first stars formed in early galaxies? What effects did it have on the formation of structures in the universe, a process well described by only gravity up to the point of reionization. The interest in computational approach to these problems has been ignited in not more than the last 5 to 10 years, first because of the rise in available computing power needed to do radiative transfer along gravity and hydrodynamics. Second, a number of new observational experiments, such as LOFAR that will measure the 21cm neutral hydrogen line to very high redshifts, promise to give us unprecedented insight in this period in the history of our universe.x -8Gx DX  C 0Ahc-interpol(D?!  6~>"`9Y#v0_A The next step: As a first project to be tackled we have chosen to look at the evaporation of mini haloes during reionization. In theory, first light can inject enough heat into smaller dark matter haloes, effectively stopping them from forming galaxies. That effect could explain the discrepancy between the observed cutoff in the lower end of the galaxy distribution (the so called luminosity function) and the cold dark matter gravity-only simulations that predict a much larger number of small galaxies than it is being observed. Simulating this problem needs a code that is capable of handling gravity, hydrodynamics and radiative transfer all together which is what our code is made to do. We are hoping for the first runs to be complete by the end of this summer. 6J DT  C ,Ashortchar.)0nT  C ,AevapcloudPB"09IR  C *Alongchar )0N  C &Aphcons S+4A%L  C $A reion>  DN  C &Areion21(;J  C "A  amr1$c9,|  65>"` Milan Rai evi Institute for computational cosmology, Durham University"H 2 9 &  >D\ % C 4A Virgo_Logo_sm#'sH & C A iccY#P ' C (A logo-sm')`d ( C <A$MSR Logo 1280x403*1xa  6f>"`H*$$ eExtending the method: The hybrid characteristics model is, of course, not perfect. One of its most serious problems is the lack of the, so called, photon conservation. That is a large issue in the whole radiative transfer field. In a nutshell, it is an error arising from numerical discretization, both of space and time. The effect is that the results for the positions of ionization fronts, the area of space that has been ionized up to a certain time, are not robust in regards to changes in grid resolution or time steps. It is not a big issue in every problem, but in cosmology, we need the speed of the fronts to be as accurate as possible and that is why we are working to correct the method. The issue is not trivial and requires more room to explain than we have here. To demonstrate the effects of photon conservation, we have included picture 3. Lf  W + 8  fDj   6 ;>"`% ]z%I $Hybrid Characteristics: Hybrid characteristics (Rijkhorst et al. 2006) is a rather new method for transporting radiation, directed for use on parallelized adaptive mesh refinement codes (AMR). In essence, it is a ray-tracing algorithm that combines two widely used ray-tracing schemes in astrophysics: the long and short characteristics. The most natural approach for ray-tracing is to draw a ray from the source of light to the cell which is being considered (picture 1). That method is called long characteristics. Unfortunately, as it can be seen from the picture, long characteristics are quite computationally intensive, especially in the cells near the source of the rays where there are a lot on unnecessary calculations. To remedy this problem, the method of short characteristics s introduced. As seen on picture 2., instead of calculating contributions for every ray crossing a cell, we only calculate the values to the corners of the cells and from them interpolate the values for every individual ray. This method is much more computationally effective but it introduces new problems: first, it introduces a certain amount of numerical diffusion and second, since the ray is constructed through interpolation cell by cell going away from the source, it is very hard if not impossible to parallelize. Hybrid characteristics borrows from both of these approaches and combines them to make effective ray-tracing on a parallelized system. In short, on every part of the problem box belonging to a single processor that part of the ray is being calculated with long characteristics, but the communication between different computational domains borrows the interpolation idea  only the values of the column density at the corners of the cells on the edge of every domain are communicated between processors. The final ray is constructed through summing up the contributions of every processor 'cut' by the ray. K DXB ) 0D n ~ XB * 0D M XB + 0D  !XB , 0D8f!f!HXB - 0D-q#-XB . 0D1$'''XB 0@ 0D68O(O(F9^B 1 6Dp8z%)^B 2 6Dpiz%)1^B 3@ 6Dp(^B 4 6Dp#O(+#^B 5@ 6Dp/Y#1^B 6@ 6Dp6CY#>^B 8 6Dp') )^B 9@ 6DpAE-f/}BL : C $A  form2wL ; C $A form1YqH  0nF! ? 33___PPT10i.Ló+D=' = @B +r;%B;;1G(4J / 0LDArialЃ 0Ѓ0hh& 0" B:.D  @n?" dd@  @@`` (  <.      !"#$%&'()*+,-./0123456789:;<=>?@ABCDEFGHIJKLMNOPQRSTUVWXYZ[\]^_`abcdefghijklmnopqrstuvwxyz{|}<R$/ =a־oo R$E \qtE=y,$R$<m?_|8N'KnA R$Eި9m7n/ R$&d @g^gb bi,!R$7 s^ xZ"R$2 v8-_5to#R$^Tkrʺxk`&R$AJ0˜+ /tnR+R$9Ƴ>=,R$IҝWäc+R$ kJ!y(_1NH[X,b$m<>`/} ^,b$m),A*"H k,R$OWoBݒ, 0AA@3ʚ;<+8ʚ;g4ddࡒ 0NpA%pP<4dddd4w 0h|& 80___PPT10 ppX  J 0 %II (;H(  Z  C 2Amilleniumz=54JE  6,>"`1r MSimulating Cosmological Radiative Transfer (or: How to Light Up The Universe):N(2+F   M D   60>"`% Tm  q Introduction: Behind the term radiative transfer hides a theory that mathematically describes the propagation of light through matter. The development of radiative transfer is historically linked to the emergence of astrophysics in the first quarter of the 20th century, mainly the investigation of stellar evolution and structure. Indeed, it would be hard to imagine stars without starlight (that was before neutron stars and black holes). Modern theoretical astrophysics regularly utilizes computer simulations as a 'laboratory'. These simulations tend to need as much computational resources they can get so the use of parallel processor supercomputers is a standard. Cosmology is especially demanding and number of particles in the biggest structure formation simulations is already reaching billions. Because of these high costs and some other more specific problems, the role of light in the formation simulations of of today's universe was largely ignored, but recent observational advances have put forth an immediate need for more complete simulations. That is why a number of methods for numerical radiative transfer has been developed in recent years. Our work consists of developing one such method and applying it to the current burning issues in modern cosmology.*  D   6 >"`% ~ M ,A bit of theory: The theory of radiative transfer is not at all a simple matter but, fortunately for cosmologists, desired results can be obtained even with the use of a number of simplifying approximations. In our model we consider a point source of light, which is strong enough for us to ignore diffusion. We follow the propagation of photons by casting a number of rays and calculating how the intensity of light changes along these rays: where I(r) is the intensity at distance r, I(0) the intensity at the source and  is the optical depth: where a0 is the cross-section and N(r) is the column density (the density 'along' the ray).!!""% 6xZ  [ V  bDZ   6d >"`!Tq. Hydrodynamical Adaptive Mesh Refinement method: In the Eulerian hydrodynamical scheme, the fluid is described by a grid of cells, where every cell represents a part of the observed area with the one value of variables such as density, pressure, temperature and so on. To precisely represent the physical world, that grid should be infinitely fine, but in practice, that is obviously impossible. We are limited by our computing power so we always have a finite sized cells of the grid. Yet certain problems need to have a very fine resolution in order to resolve the interesting structures and phenomena. That is where AMR steps in. The main idea of this method is to have a different cell size in certain parts of the grid, meaning to increase the resolution around interesting phenomena and to decrease it in the other parts. Example of a partially resolved grid divided between two processors can be seen on picture 4. and AMR in action can be seen in a picture at the bottom right of this poster. In our work, we use a publicly available code, FLASH, developed in the Alliance Center For Astrophysical Thermonuclear flashes at the University of Chicago. FLASH is a fully parallel AMR code well suited for many different hydrodynamical problems. It is written in Fortran 90 and uses its modular structure to the maximum which makes additions to the code to be quite simple and straightforward. *0P Db  6TR>"`'Y#v038 : Where to go from here: As mentioned at the beginning, radiative transfer is essential in a large number of astrophysical problems. What we are interested in, are its applications in cosmology. In the general picture of structure formation radiation comes in rather late  obviously not before the formation of the first sources of light. Still, once those sources are formed radiative transfer becomes indispensable for understanding the further evolution of the universe. Thanks to the quasar absorption lines data, it is a well known fact that the universe was mostly neutral up to a certain point at which it was rapidly ionized and got to a state of very high ionization in which we observe it today. That period is called reionization and it is closely linked to the emergence of the first light sources in the universe. Yet, a part from a rough estimate of when reionization happened, not much more is known. There are still a lot of open questions, such as what exactly were the sources of reionization  quasars or the first stars formed in early galaxies? What effects did it have on the formation of structures in the universe, a process well described by only gravity up to the point of reionization. The interest in computational approach to these problems has been ignited in not more than the last 5 to 10 years, first because of the rise in available computing power needed to do radiative transfer along gravity and hydrodynamics. Second, a number of new observational experiments, such as LOFAR that will measure the 21cm neutral hydrogen line to very high redshifts, promise to give us unprecedented insight in this period in the history of our universe.x -8Gx DX  C 0Ahc-interpol(D?!  6~>"`9Y#v0_A The next step: As a first project to be tackled we have chosen to look at the evaporation of mini haloes during reionization. In theory, first light can inject enough heat into smaller dark matter haloes, effectively stopping them from forming galaxies. That effect could explain the discrepancy between the observed cutoff in the lower end of the galaxy distribution (the so called luminosity function) and the cold dark matter gravity-only simulations that predict a much larger number of small galaxies than it is being observed. Simulating this problem needs a code that is capable of handling gravity, hydrodynamics and radiative transfer all together which is what our code is made to do. We are hoping for the first runs to be complete by the end of this summer. 6J DT  C ,Ashortchar.)0nT  C ,AevapcloudPB"09IR  C *Alongchar )0N  C &Aphcons S+4A%L  C $A reion>  DN  C &Areion21(;J  C "A  amr1$c9,|  65>"` Milan Rai evi Institute for computational cosmology, Durham University"H 2 9 &  >D\ % C 4A Virgo_Logo_sm#'sH & C A iccY#P ' C (A logo-sm')`d ( C <A$MSR Logo 1280x403*1xa  6f>"`H*$$ eExtending the method: The hybrid characteristics model is, of course, not perfect. One of its most serious problems is the lack of the, so called, photon conservation. That is a large issue in the whole radiative transfer field. In a nutshell, it is an error arising from numerical discretization, both of space and time. The effect is that the results for the positions of ionization fronts, the area of space that has been ionized up to a certain time, are not robust in regards to changes in grid resolution or time steps. It is not a big issue in every problem, but in cosmology, we need the speed of the fronts to be as accurate as possible and that is why we are working to correct the method. The issue is not trivial and requires more room to explain than we have here. To demonstrate the effects of photon conservation, we have included picture 3. Lf  W + 8  fDj   6 ;>"`% ]z%I $Hybrid Characteristics: Hybrid characteristics (Rijkhorst et al. 2006) is a rather new method for transporting radiation, directed for use on parallelized adaptive mesh refinement codes (AMR). In essence, it is a ray-tracing algorithm that combines two widely used ray-tracing schemes in astrophysics: the long and short characteristics. The most natural approach for ray-tracing is to draw a ray from the source of light to the cell which is being considered (picture 1). That method is called long characteristics. Unfortunately, as it can be seen from the picture, long characteristics are quite computationally intensive, especially in the cells near the source of the rays where there are a lot on unnecessary calculations. To remedy this problem, the method of short characteristics s introduced. As seen on picture 2., instead of calculating contributions for every ray crossing a cell, we only calculate the values to the corners of the cells and from them interpolate the values for every individual ray. This method is much more computationally effective but it introduces new problems: first, it introduces a certain amount of numerical diffusion and second, since the ray is constructed through interpolation cell by cell going away from the source, it is very hard if not impossible to parallelize. Hybrid characteristics borrows from both of these approaches and combines them to make effective ray-tracing on a parallelized system. In short, on every part of the problem box belonging to a single processor that part of the ray is being calculated with long characteristics, but the communication between different computational domains borrows the interpolation idea  only the values of the column density at the corners of the cells on the edge of every domain are communicated between processors. The final ray is constructed through summing up the contributions of every processor 'cut' by the ray. K DXB ) 0D n ~ XB * 0D M XB + 0D  !XB , 0D8f!f!HXB - 0D-q#-XB . 0D1$'''XB 0@ 0D68O(O(F9^B 1 6Dp8z%)^B 2 6Dpiz%)1^B 3@ 6Dp(^B 4 6Dp#O(+#^B 5@ 6Dp/Y#1^B 6@ 6Dp6CY#>^B 8 6Dp') )^B 9@ 6DpAE-f/}BL : C $A  form2wL ; C $A form1YqH  0nF! ? 33___PPT10i.Ló+D=' = @B +rwƒS1G(4J / 0LDArialЃ 0Ѓ0hh& 0" B:.D  @n?" dd@  @@`` (  =.=R$/ =a־oo R$E \qtE=y,$R$<m?_|8N'KnA R$Eި9m7n/ R$&d @g^gb bi,!R$7 s^ xZ"R$2 v8-_5to#R$^Tkrʺxk`&R$AJ0˜+ /tnR+R$9Ƴ>=,R$IҝWäc+R$ kJ!y(_1NH[X,b$m<>`/} ^,b$m),A*"H k,R$OWoBݒ, 0AA@3ʚ;<+8ʚ;g4ddࡒ 0NpA%pP<4dddd4w 0h|& 80___PPT10 ppX  rg1K(4J / 0LDArialЃ 0Ѓ0hh& 0" B:.D  @n?" dd@  @@`` ,$ ?0?R$/ =a־oo R$E \qtE=y,$R$<m?_|8N'KnA R$Eި9m7n/ R$&d @g^gb bi,!R$7 s^ xZ"R$2 v8-_5to#R$^Tkrʺxk`&R$AJ0˜+ /tnR+R$9Ƴ>=,R$IҝWäc+R$ kJ!y(_1NH[X,b$m<>`/} ^,b$m),A*"H k,R$OWoBݒ, 0AA @3ʚ;<+8ʚ;g4ddddࡒ 0 pA%pP<4dddd4w 0h|& 80___PPT10 ppX  K 0 K K *>J(  Z  C 2Amilleniumz=54JE  6,>"`1r MSimulating Cosmological Radiative Transfer (or: How to Light Up The Universe):N(2+F   M D   60>"`% Tm  q Introduction: Behind the term radiative transfer hides a theory that mathematically describes the propagation of light through matter. The development of radiative transfer is historically linked to the emergence of astrophysics in the first quarter of the 20th century, mainly the investigation of stellar evolution and structure. Indeed, it would be hard to imagine stars without starlight (that was before neutron stars and black holes). Modern theoretical astrophysics regularly utilizes computer simulations as a 'laboratory'. These simulations tend to need as much computational resources they can get so the use of parallel processor supercomputers is a standard. Cosmology is especially demanding and number of particles in the biggest structure formation simulations is already reaching billions. Because of these high costs and some other more specific problems, the role of light in the formation simulations of of today's universe was largely ignored, but recent observational advances have put forth an immediate need for more complete simulations. That is why a number of methods for numerical radiative transfer has been developed in recent years. Our work consists of developing one such method and applying it to the current burning issues in modern cosmology.*  D   6 >"`% ~ M ,A bit of theory: The theory of radiative transfer is not at all a simple matter but, fortunately for cosmologists, desired results can be obtained even with the use of a number of simplifying approximations. In our model we consider a point source of light, which is strong enough for us to ignore diffusion. We follow the propagation of photons by casting a number of rays and calculating how the intensity of light changes along these rays: where I(r) is the intensity at distance r, I(0) the intensity at the source and  is the optical depth: where a0 is the cross-section and N(r) is the column density (the density 'along' the ray).!!""% 6xZ  [ V  bDZ   6d >"`!Tq. Hydrodynamical Adaptive Mesh Refinement method: In the Eulerian hydrodynamical scheme, the fluid is described by a grid of cells, where every cell represents a part of the observed area with the one value of variables such as density, pressure, temperature and so on. To precisely represent the physical world, that grid should be infinitely fine, but in practice, that is obviously impossible. We are limited by our computing power so we always have a finite sized cells of the grid. Yet certain problems need to have a very fine resolution in order to resolve the interesting structures and phenomena. That is where AMR steps in. The main idea of this method is to have a different cell size in certain parts of the grid, meaning to increase the resolution around interesting phenomena and to decrease it in the other parts. Example of a partially resolved grid divided between two processors can be seen on picture 4. and AMR in action can be seen in a picture at the bottom right of this poster. In our work, we use a publicly available code, FLASH, developed in the Alliance Center For Astrophysical Thermonuclear flashes at the University of Chicago. FLASH is a fully parallel AMR code well suited for many different hydrodynamical problems. It is written in Fortran 90 and uses its modular structure to the maximum which makes additions to the code to be quite simple and straightforward. *0P Db  6TR>"`'Y#v038 : Where to go from here: As mentioned at the beginning, radiative transfer is essential in a large number of astrophysical problems. What we are interested in, are its applications in cosmology. In the general picture of structure formation radiation comes in rather late  obviously not before the formation of the first sources of light. Still, once those sources are formed radiative transfer becomes indispensable for understanding the further evolution of the universe. Thanks to the quasar absorption lines data, it is a well known fact that the universe was mostly neutral up to a certain point at which it was rapidly ionized and got to a state of very high ionization in which we observe it today. That period is called reionization and it is closely linked to the emergence of the first light sources in the universe. Yet, a part from a rough estimate of when reionization happened, not much more is known. There are still a lot of open questions, such as what exactly were the sources of reionization  quasars or the first stars formed in early galaxies? What effects did it have on the formation of structures in the universe, a process well described by only gravity up to the point of reionization. The interest in computational approach to these problems has been ignited in not more than the last 5 to 10 years, first because of the rise in available computing power needed to do radiative transfer along gravity and hydrodynamics. Second, a number of new observational experiments, such as LOFAR that will measure the 21cm neutral hydrogen line to very high redshifts, promise to give us unprecedented insight in this period in the history of our universe.x -8Gx DX  C 0Ahc-interpol(D?!  6~>"`9Y#v0_A The next step: As a first project to be tackled we have chosen to look at the evaporation of mini haloes during reionization. In theory, first light can inject enough heat into smaller dark matter haloes, effectively stopping them from forming galaxies. That effect could explain the discrepancy between the observed cutoff in the lower end of the galaxy distribution (the so called luminosity function) and the cold dark matter gravity-only simulations that predict a much larger number of small galaxies than it is being observed. Simulating this problem needs a code that is capable of handling gravity, hydrodynamics and radiative transfer all together which is what our code is made to do. We are hoping for the first runs to be complete by the end of this summer. 6J DT  C ,Ashortchar.)0nT  C ,AevapcloudPB"09IR  C *Alongchar )0N  C &Aphcons S+4A%L  C $A reion>  DN  C &Areion21(;J  C "A  amr1$c9,|  65>"` Milan Rai evi Institute for computational cosmology, Durham University"H 2 9 &  >D\ % C 4A Virgo_Logo_sm#'sH & C A iccY#P ' C (A logo-sm')`d ( C <A$MSR Logo 1280x403*1xa  6f>"`H*$$ eExtending the method: The hybrid characteristics model is, of course, not perfect. One of its most serious problems is the lack of the, so called, photon conservation. That is a large issue in the whole radiative transfer field. In a nutshell, it is an error arising from numerical discretization, both of space and time. The effect is that the results for the positions of ionization fronts, the area of space that has been ionized up to a certain time, are not robust in regards to changes in grid resolution or time steps. It is not a big issue in every problem, but in cosmology, we need the speed of the fronts to be as accurate as possible and that is why we are working to correct the method. The issue is not trivial and requires more room to explain than we have here. To demonstrate the effects of photon conservation, we have included picture 3. Lf  W + 8  fDj   6 ;>"`% ]z%I $Hybrid Characteristics: Hybrid characteristics (Rijkhorst et al. 2006) is a rather new method for transporting radiation, directed for use on parallelized adaptive mesh refinement codes (AMR). In essence, it is a ray-tracing algorithm that combines two widely used ray-tracing schemes in astrophysics: the long and short characteristics. The most natural approach for ray-tracing is to draw a ray from the source of light to the cell which is being considered (picture 1). That method is called long characteristics. Unfortunately, as it can be seen from the picture, long characteristics are quite computationally intensive, especially in the cells near the source of the rays where there are a lot on unnecessary calculations. To remedy this problem, the method of short characteristics s introduced. As seen on picture 2., instead of calculating contributions for every ray crossing a cell, we only calculate the values to the corners of the cells and from them interpolate the values for every individual ray. This method is much more computationally effective but it introduces new problems: first, it introduces a certain amount of numerical diffusion and second, since the ray is constructed through interpolation cell by cell going away from the source, it is very hard if not impossible to parallelize. Hybrid characteristics borrows from both of these approaches and combines them to make effective ray-tracing on a parallelized system. In short, on every part of the problem box belonging to a single processor that part of the ray is being calculated with long characteristics, but the communication between different computational domains borrows the interpolation idea  only the values of the column density at the corners of the cells on the edge of every domain are communicated between processors. The final ray is constructed through summing up the contributions of every processor 'cut' by the ray. K DXB ) 0D n ~ XB * 0D M XB + 0D  !XB , 0D8f!f!HXB - 0D-q#-XB . 0D1$'''XB 0@ 0D68O(O(F9^B 1 6Dp8z%)^B 2 6Dpiz%)1^B 3@ 6Dp(^B 4 6Dp#O(+#^B 5@ 6Dp/Y#1^B 6@ 6Dp6CY#>^B 8 6Dp') )^B 9@ 6DpAE-f/}BL : C $A  form2wL ; C $A form1Yq = 0d})0 &Picture 1. long characteristics method'(2' & D > 0lr)0 'Picture 2. short characteristics method((2( ' DH  0nF! ? 33___PPT10i.Ló+D=' = @B +rw51K(4J / 0LDArialЃ 0Ѓ0hh& 0" B:.D  @n?" dd@  @@`` ,$ @1@R$/ =a־oo R$E \qtE=y,$R$<m?_|8N'KnA R$Eި9m7n/ R$&d @g^gb bi,!R$7 s^ xZ"R$2 v8-_5to#R$^Tkrʺxk`&R$AJ0˜+ /tnR+R$9Ƴ>=,R$IҝWäc+R$ kJ!y(_1NH[X,b$m<>`/} ^,b$m),A*"H k,R$OWoBݒ, 0AA @3ʚ;<+8ʚ;g4ddddࡒ 08 pA%pP<4dddd4w 0h|& 80___PPT10 ppX  M 0 LL +?K(  Z  C 2Amilleniumz=54JE  6,>"`1r MSimulating Cosmological Radiative Transfer (or: How to Light Up The Universe):N(2+F   M D   60>"`% Tm  q Introduction: Behind the term radiative transfer hides a theory that mathematically describes the propagation of light through matter. The development of radiative transfer is historically linked to the emergence of astrophysics in the first quarter of the 20th century, mainly the investigation of stellar evolution and structure. Indeed, it would be hard to imagine stars without starlight (that was before neutron stars and black holes). Modern theoretical astrophysics regularly utilizes computer simulations as a 'laboratory'. These simulations tend to need as much computational resources they can get so the use of parallel processor supercomputers is a standard. Cosmology is especially demanding and number of particles in the biggest structure formation simulations is already reaching billions. Because of these high costs and some other more specific problems, the role of light in the formation simulations of of today's universe was largely ignored, but recent observational advances have put forth an immediate need for more complete simulations. That is why a number of methods for numerical radiative transfer has been developed in recent years. Our work consists of developing one such method and applying it to the current burning issues in modern cosmology.*  D   6 >"`% ~ M ,A bit of theory: The theory of radiative transfer is not at all a simple matter but, fortunately for cosmologists, desired results can be obtained even with the use of a number of simplifying approximations. In our model we consider a point source of light, which is strong enough for us to ignore diffusion. We follow the propagation of photons by casting a number of rays and calculating how the intensity of light changes along these rays: where I(r) is the intensity at distance r, I(0) the intensity at the source and  is the optical depth: where a0 is the cross-section and N(r) is the column density (the density 'along' the ray).!!""% 6xZ  [ V  bDZ   6d >"`!Tq. Hydrodynamical Adaptive Mesh Refinement method: In the Eulerian hydrodynamical scheme, the fluid is described by a grid of cells, where every cell represents a part of the observed area with the one value of variables such as density, pressure, temperature and so on. To precisely represent the physical world, that grid should be infinitely fine, but in practice, that is obviously impossible. We are limited by our computing power so we always have a finite sized cells of the grid. Yet certain problems need to have a very fine resolution in order to resolve the interesting structures and phenomena. That is where AMR steps in. The main idea of this method is to have a different cell size in certain parts of the grid, meaning to increase the resolution around interesting phenomena and to decrease it in the other parts. Example of a partially resolved grid divided between two processors can be seen on picture 4. and AMR in action can be seen in a picture at the bottom right of this poster. In our work, we use a publicly available code, FLASH, developed in the Alliance Center For Astrophysical Thermonuclear flashes at the University of Chicago. FLASH is a fully parallel AMR code well suited for many different hydrodynamical problems. It is written in Fortran 90 and uses its modular structure to the maximum which makes additions to the code to be quite simple and straightforward. *0P Db  6TR>"`'Y#v038 : Where to go from here: As mentioned at the beginning, radiative transfer is essential in a large number of astrophysical problems. What we are interested in, are its applications in cosmology. In the general picture of structure formation radiation comes in rather late  obviously not before the formation of the first sources of light. Still, once those sources are formed radiative transfer becomes indispensable for understanding the further evolution of the universe. Thanks to the quasar absorption lines data, it is a well known fact that the universe was mostly neutral up to a certain point at which it was rapidly ionized and got to a state of very high ionization in which we observe it today. That period is called reionization and it is closely linked to the emergence of the first light sources in the universe. Yet, a part from a rough estimate of when reionization happened, not much more is known. There are still a lot of open questions, such as what exactly were the sources of reionization  quasars or the first stars formed in early galaxies? What effects did it have on the formation of structures in the universe, a process well described by only gravity up to the point of reionization. The interest in computational approach to these problems has been ignited in not more than the last 5 to 10 years, first because of the rise in available computing power needed to do radiative transfer along gravity and hydrodynamics. Second, a number of new observational experiments, such as LOFAR that will measure the 21cm neutral hydrogen line to very high redshifts, promise to give us unprecedented insight in this period in the history of our universe.x -8Gx DX  C 0Ahc-interpol(D?!  6~>"`9Y#v0_A The next step: As a first project to be tackled we have chosen to look at the evaporation of mini haloes during reionization. In theory, first light can inject enough heat into smaller dark matter haloes, effectively stopping them from forming galaxies. That effect could explain the discrepancy between the observed cutoff in the lower end of the galaxy distribution (the so called luminosity function) and the cold dark matter gravity-only simulations that predict a much larger number of small galaxies than it is being observed. Simulating this problem needs a code that is capable of handling gravity, hydrodynamics and radiative transfer all together which is what our code is made to do. We are hoping for the first runs to be complete by the end of this summer. 6J DT  C ,Ashortchar.)0nT  C ,AevapcloudPB"09IR  C *Alongchar )0N  C &Aphcons S+4A%L  C $A reion>  DN  C &Areion21(;J  C "A  amr1$c9,|  65>"` Milan Rai evi Institute for computational cosmology, Durham University"H 2 9 &  >D\ % C 4A Virgo_Logo_sm#'sH & C A iccY#P ' C (A logo-sm')`d ( C <A$MSR Logo 1280x403*1xa  6f>"`H*$$ eExtending the method: The hybrid characteristics model is, of course, not perfect. One of its most serious problems is the lack of the, so called, photon conservation. That is a large issue in the whole radiative transfer field. In a nutshell, it is an error arising from numerical discretization, both of space and time. The effect is that the results for the positions of ionization fronts, the area of space that has been ionized up to a certain time, are not robust in regards to changes in grid resolution or time steps. It is not a big issue in every problem, but in cosmology, we need the speed of the fronts to be as accurate as possible and that is why we are working to correct the method. The issue is not trivial and requires more room to explain than we have here. To demonstrate the effects of photon conservation, we have included picture 3. Lf  W + 8  fDj   6 ;>"`% ]z%I $Hybrid Characteristics: Hybrid characteristics (Rijkhorst et al. 2006) is a rather new method for transporting radiation, directed for use on parallelized adaptive mesh refinement codes (AMR). In essence, it is a ray-tracing algorithm that combines two widely used ray-tracing schemes in astrophysics: the long and short characteristics. The most natural approach for ray-tracing is to draw a ray from the source of light to the cell which is being considered (picture 1). That method is called long characteristics. Unfortunately, as it can be seen from the picture, long characteristics are quite computationally intensive, especially in the cells near the source of the rays where there are a lot on unnecessary calculations. To remedy this problem, the method of short characteristics s introduced. As seen on picture 2., instead of calculating contributions for every ray crossing a cell, we only calculate the values to the corners of the cells and from them interpolate the values for every individual ray. This method is much more computationally effective but it introduces new problems: first, it introduces a certain amount of numerical diffusion and second, since the ray is constructed through interpolation cell by cell going away from the source, it is very hard if not impossible to parallelize. Hybrid characteristics borrows from both of these approaches and combines them to make effective ray-tracing on a parallelized system. In short, on every part of the problem box belonging to a single processor that part of the ray is being calculated with long characteristics, but the communication between different computational domains borrows the interpolation idea  only the values of the column density at the corners of the cells on the edge of every domain are communicated between processors. The final ray is constructed through summing up the contributions of every processor 'cut' by the ray. K DXB ) 0D n ~ XB * 0D M XB + 0D  !XB , 0D8f!f!HXB - 0D-q#-XB . 0D1$'''XB 0@ 0D68O(O(F9^B 1 6Dp8z%)^B 2 6Dpiz%)1^B 3@ 6Dp(^B 4 6Dp#O(+#^B 5@ 6Dp/Y#1^B 6@ 6Dp6CY#>^B 8 6Dp') )^B 9@ 6DpAE-f/}BL : C $A  form2wL ; C $A form1Yq = 0d})0 &Picture 1. long characteristics method'(2' & D > 0lr)0 'Picture 2. short characteristics method((2( ' D ? 0 [!D" 8Picture 3. Iterpolation scheme in Hybrid characteristics9(29 8 DH  0nF! ? 33___PPT10i.Ló+D=' = @B +r-6< 61K(4J / 0LDArialЃ 0Ѓ0hh& 0" B:.D  @n?" dd@  @@`` ,$ @1@R$/ =a־oo R$E \qtE=y,$R$<m?_|8N'KnA R$Eި9m7n/ R$&d @g^gb bi,!R$7 s^ xZ"R$2 v8-_5to#R$^Tkrʺxk`&R$AJ0˜+ /tnR+R$9Ƴ>=,R$IҝWäc+R$ kJ!y(_1NH[X,b$m<>`/} ^,b$m),A*"H k,R$OWoBݒ, 0AA @3ʚ;<+8ʚ;g4ddddࡒ 08 pA%pP<4dddd4w 0h|& 80___PPT10 ppX  rlj1K(4J / 0LDArialЃ 0Ѓ0hh& 0" B:.D  @n?" dd@  @@`` ,$ E5ER$/ =a־oo R$E \qtE=y,$R$<m?_|8N'KnA R$Eި9m7n/ R$&d @g^gb bi,!R$7 s^ xZ"R$2 v8-_5to#R$^Tkrʺxk`&R$AJ0˜+ /tnR+R$9Ƴ>=,R$IҝWäc+R$ kJ!y(_1NH[X,b$m<>`/} ^,b$m),A*"H k,R$OWoBݒ, 0AA @3ʚ;u8ʚ;g4ddddࡒ 047pA%pP<4dddd4w 0h|& 80___PPT10 ppX  Q 0 PP /DxP(  Z  C 2Amilleniumz=54JE  6,>"`1r MSimulating Cosmological Radiative Transfer (or: How to Light Up The Universe):N(2+F   M D   60>"`% Tm  q Introduction: Behind the term radiative transfer hides a theory that mathematically describes the propagation of light through matter. The development of radiative transfer is historically linked to the emergence of astrophysics in the first quarter of the 20th century, mainly the investigation of stellar evolution and structure. Indeed, it would be hard to imagine stars without starlight (that was before neutron stars and black holes). Modern theoretical astrophysics regularly utilizes computer simulations as a 'laboratory'. These simulations tend to need as much computational resources they can get so the use of parallel processor supercomputers is a standard. Cosmology is especially demanding and number of particles in the biggest structure formation simulations is already reaching billions. Because of these high costs and some other more specific problems, the role of light in the formation simulations of of today's universe was largely ignored, but recent observational advances have put forth an immediate need for more complete simulations. That is why a number of methods for numerical radiative transfer has been developed in recent years. Our work consists of developing one such method and applying it to the current burning issues in modern cosmology.*  D   6 >"`% ~ M ,A bit of theory: The theory of radiative transfer is not at all a simple matter but, fortunately for cosmologists, desired results can be obtained even with the use of a number of simplifying approximations. In our model we consider a point source of light, which is strong enough for us to ignore diffusion. We follow the propagation of photons by casting a number of rays and calculating how the intensity of light changes along these rays: where I(r) is the intensity at distance r, I(0) the intensity at the source and  is the optical depth: where a0 is the cross-section and N(r) is the column density (the density 'along' the ray).!!""% 6xZ  [ V  bDZ   6d >"`!Tq. Hydrodynamical Adaptive Mesh Refinement method: In the Eulerian hydrodynamical scheme, the fluid is described by a grid of cells, where every cell represents a part of the observed area with the one value of variables such as density, pressure, temperature and so on. To precisely represent the physical world, that grid should be infinitely fine, but in practice, that is obviously impossible. We are limited by our computing power so we always have a finite sized cells of the grid. Yet certain problems need to have a very fine resolution in order to resolve the interesting structures and phenomena. That is where AMR steps in. The main idea of this method is to have a different cell size in certain parts of the grid, meaning to increase the resolution around interesting phenomena and to decrease it in the other parts. Example of a partially resolved grid divided between two processors can be seen on picture 4. and AMR in action can be seen in a picture at the bottom right of this poster. In our work, we use a publicly available code, FLASH, developed in the Alliance Center For Astrophysical Thermonuclear flashes at the University of Chicago. FLASH is a fully parallel AMR code well suited for many different hydrodynamical problems. It is written in Fortran 90 and uses its modular structure to the maximum which makes additions to the code to be quite simple and straightforward. *0P Db  6TR>"`'Y#v038 : Where to go from here: As mentioned at the beginning, radiative transfer is essential in a large number of astrophysical problems. What we are interested in, are its applications in cosmology. In the general picture of structure formation radiation comes in rather late  obviously not before the formation of the first sources of light. Still, once those sources are formed radiative transfer becomes indispensable for understanding the further evolution of the universe. Thanks to the quasar absorption lines data, it is a well known fact that the universe was mostly neutral up to a certain point at which it was rapidly ionized and got to a state of very high ionization in which we observe it today. That period is called reionization and it is closely linked to the emergence of the first light sources in the universe. Yet, a part from a rough estimate of when reionization happened, not much more is known. There are still a lot of open questions, such as what exactly were the sources of reionization  quasars or the first stars formed in early galaxies? What effects did it have on the formation of structures in the universe, a process well described by only gravity up to the point of reionization. The interest in computational approach to these problems has been ignited in not more than the last 5 to 10 years, first because of the rise in available computing power needed to do radiative transfer along gravity and hydrodynamics. Second, a number of new observational experiments, such as LOFAR that will measure the 21cm neutral hydrogen line to very high redshifts, promise to give us unprecedented insight in this period in the history of our universe.x -8Gx DX  C 0Ahc-interpol(D?!  6~>"`9Y#v0_A The next step: As a first project to be tackled we have chosen to look at the evaporation of mini haloes during reionization. In theory, first light can inject enough heat into smaller dark matter haloes, effectively stopping them from forming galaxies. That effect could explain the discrepancy between the observed cutoff in the lower end of the galaxy distribution (the so called luminosity function) and the cold dark matter gravity-only simulations that predict a much larger number of small galaxies than it is being observed. Simulating this problem needs a code that is capable of handling gravity, hydrodynamics and radiative transfer all together which is what our code is made to do. We are hoping for the first runs to be complete by the end of this summer. 6J DT  C ,Ashortchar.)0nT  C ,AevapcloudPB"09IR  C *Alongchar )0N  C &Aphcons S+4A%L  C $A reion>  DN  C &Areion21(;J  C "A  amr1$c9,|  65>"` Milan Rai evi Institute for computational cosmology, Durham University"H 2 9 &  >D\ % C 4A Virgo_Logo_sm#'sH & C A iccY#P ' C (A logo-sm')`d ( C <A$MSR Logo 1280x403*1xa  6f>"`H*$$ eExtending the method: The hybrid characteristics model is, of course, not perfect. One of its most serious problems is the lack of the, so called, photon conservation. That is a large issue in the whole radiative transfer field. In a nutshell, it is an error arising from numerical discretization, both of space and time. The effect is that the results for the positions of ionization fronts, the area of space that has been ionized up to a certain time, are not robust in regards to changes in grid resolution or time steps. It is not a big issue in every problem, but in cosmology, we need the speed of the fronts to be as accurate as possible and that is why we are working to correct the method. The issue is not trivial and requires more room to explain than we have here. To demonstrate the effects of photon conservation, we have included picture 5. Lf  W + 8  fDj   6 ;>"`% ]z%I $Hybrid Characteristics: Hybrid characteristics (Rijkhorst et al. 2006) is a rather new method for transporting radiation, directed for use on parallelized adaptive mesh refinement codes (AMR). In essence, it is a ray-tracing algorithm that combines two widely used ray-tracing schemes in astrophysics: the long and short characteristics. The most natural approach for ray-tracing is to draw a ray from the source of light to the cell which is being considered (picture 1). That method is called long characteristics. Unfortunately, as it can be seen from the picture, long characteristics are quite computationally intensive, especially in the cells near the source of the rays where there are a lot on unnecessary calculations. To remedy this problem, the method of short characteristics s introduced. As seen on picture 2., instead of calculating contributions for every ray crossing a cell, we only calculate the values to the corners of the cells and from them interpolate the values for every individual ray. This method is much more computationally effective but it introduces new problems: first, it introduces a certain amount of numerical diffusion and second, since the ray is constructed through interpolation cell by cell going away from the source, it is very hard if not impossible to parallelize. Hybrid characteristics borrows from both of these approaches and combines them to make effective ray-tracing on a parallelized system. In short, on every part of the problem box belonging to a single processor that part of the ray is being calculated with long characteristics, but the communication between different computational domains borrows the interpolation idea  only the values of the column density at the corners of the cells on the edge of every domain are communicated between processors. The final ray is constructed through summing up the contributions of every processor 'cut' by the ray. K DXB ) 0D n ~ XB * 0D M XB + 0D  !XB , 0D8f!f!HXB - 0D-q#-XB . 0D1$'''XB 0@ 0D68O(O(F9^B 1 6Dp8z%)^B 2 6Dpiz%)1^B 3@ 6Dp(^B 4 6Dp#O(+#^B 5@ 6Dp/Y#1^B 6@ 6Dp6CY#>^B 8 6Dp') )^B 9@ 6DpAE-f/}BL : C $A  form2wL ; C $A form1Yq = 0d})0 &Picture 1. long characteristics method'(2' & D > 0lr)0 'Picture 2. short characteristics method((2( ' D ? 0 [!D" 8Picture 3. Iterpolation scheme in Hybrid characteristics9(29 8 D @ 0W,c- 9Picture 4. an AMR grid distributed between two processors:(2: 9 D A 0䗑A%S+4a& MPicture 5. Effects of photon conservation on position of the ionization frontN(2N M DL B 0:;; Picture 6. Expansion of ionized bubbles during reionization. Blue regions are ionized, while green are neutral (Mellema et al. 2006)(2  DL D 0D݌D  E Picture 7. Expansion of ionized bubbles during reionization. Blue regions are ionized, while green are neutral (Mellema et al. 2006)(2  DH  0nF! ? 33___PPT10i.Ló+D=' = @B +rN*z1K(4J / 0LDArialЃ 0Ѓ0hh& 0" B:.D  @n?" dd@  @@`` ,$ F6FR$/ =a־oo R$E \qtE=y,$R$<m?_|8N'KnA R$Eި9m7n/ R$&d @g^gb bi,!R$7 s^ xZ"R$2 v8-_5to#R$^Tkrʺxk`&R$AJ0˜+ /tnR+R$9Ƴ>=,R$IҝWäc+R$ kJ!y(_1NH[X,b$m<>`/} ^,b$m),A*"H k,R$OWoBݒ, 0AA @3ʚ;u8ʚ;g4ddddࡒ 0HpA%pP<4dddd4w 0h|& 80___PPT10 ppX  S 0 RR 0ErR(  Z  C 2Amilleniumz=54JE  6,>"`1r MSimulating Cosmological Radiative Transfer (or: How to Light Up The Universe):N(2+F   M D   60>"`% Tm  q Introduction: Behind the term radiative transfer hides a theory that mathematically describes the propagation of light through matter. The development of radiative transfer is historically linked to the emergence of astrophysics in the first quarter of the 20th century, mainly the investigation of stellar evolution and structure. Indeed, it would be hard to imagine stars without starlight (that was before neutron stars and black holes). Modern theoretical astrophysics regularly utilizes computer simulations as a 'laboratory'. These simulations tend to need as much computational resources they can get so the use of parallel processor supercomputers is a standard. Cosmology is especially demanding and number of particles in the biggest structure formation simulations is already reaching billions. Because of these high costs and some other more specific problems, the role of light in the formation simulations of of today's universe was largely ignored, but recent observational advances have put forth an immediate need for more complete simulations. That is why a number of methods for numerical radiative transfer has been developed in recent years. Our work consists of developing one such method and applying it to the current burning issues in modern cosmology.*  D   6 >"`% ~ M ,A bit of theory: The theory of radiative transfer is not at all a simple matter but, fortunately for cosmologists, desired results can be obtained even with the use of a number of simplifying approximations. In our model we consider a point source of light, which is strong enough for us to ignore diffusion. We follow the propagation of photons by casting a number of rays and calculating how the intensity of light changes along these rays: where I(r) is the intensity at distance r, I(0) the intensity at the source and  is the optical depth: where a0 is the cross-section and N(r) is the column density (the density 'along' the ray).!!""% 6xZ  [ V  bDZ   6d >"`!Tq. Hydrodynamical Adaptive Mesh Refinement method: In the Eulerian hydrodynamical scheme, the fluid is described by a grid of cells, where every cell represents a part of the observed area with the one value of variables such as density, pressure, temperature and so on. To precisely represent the physical world, that grid should be infinitely fine, but in practice, that is obviously impossible. We are limited by our computing power so we always have a finite sized cells of the grid. Yet certain problems need to have a very fine resolution in order to resolve the interesting structures and phenomena. That is where AMR steps in. The main idea of this method is to have a different cell size in certain parts of the grid, meaning to increase the resolution around interesting phenomena and to decrease it in the other parts. Example of a partially resolved grid divided between two processors can be seen on picture 4. and AMR in action can be seen in a picture at the bottom right of this poster. In our work, we use a publicly available code, FLASH, developed in the Alliance Center For Astrophysical Thermonuclear flashes at the University of Chicago. FLASH is a fully parallel AMR code well suited for many different hydrodynamical problems. It is written in Fortran 90 and uses its modular structure to the maximum which makes additions to the code to be quite simple and straightforward. *0P Dd  6TR>"`'Y#v038 < Where to go from here: As mentioned at the beginning, radiative transfer is essential in a large number of astrophysical problems. What we are interested in, are its applications in cosmology. In the general picture of structure formation, radiation comes in rather late  obviously not before the formation of the first sources of light. Still, once those sources are formed radiative transfer becomes indispensable for understanding the further evolution of the universe. Thanks to the quasar absorption lines data, it is a well known fact that the universe was mostly neutral up to a certain point at which it was rapidly ionized and got to a state of very high ionization in which we observe it today. That period is called reionization and it is closely linked to the emergence of the first light sources in the universe. Yet, a part from a rough estimate of when reionization happened, not much more is known. There are still a lot of open questions, such as what exactly were the sources of reionization  quasars or the first stars formed in early galaxies? What effects did it have on the formation of structures in the universe, a process well described by only gravity up to the point of reionization. The interest in computational approach to these problems has been ignited in not more than the last 5 to 10 years, first because of the rise in available computing power needed to do radiative transfer along gravity and hydrodynamics. Second, a number of new observational experiments, such as LOFAR that will measure the 21cm neutral hydrogen line to very high redshifts, promise to give us unprecedented insight in this period in the history of our universe.x -8Gx DX  C 0Ahc-interpol(D?!  6~>"`9Y#v0_A rThe next step: As a first project we have chosen to look at the evaporation of mini haloes during reionization. In theory, first light can inject enough heat into smaller dark matter haloes, effectively stopping them from forming galaxies. That effect could explain the discrepancy between the observed cutoff in the lower end of the galaxy distribution (the so called luminosity function) and the cold dark matter gravity-only simulations that predict a much larger number of small galaxies than it is being observed. Simulating this problem needs a code that is capable of handling gravity, hydrodynamics and radiative transfer all together which is what our code is made to do. We are hoping for the first runs to be complete by the end of this summer. 6J DT  C ,Ashortchar.)0nT  C ,AevapcloudPB"09IR  C *Alongchar )0N  C &Aphcons S+4A%L  C $A reion>  DN  C &Areion21(;J  C "A  amr1$c9,|  65>"` Milan Rai evi Institute for computational cosmology, Durham University"H 2 9 &  >D\ % C 4A Virgo_Logo_sm#'sH & C A iccY#P ' C (A logo-sm')`d ( C <A$MSR Logo 1280x403*1xa  6f>"`H*& eExtending the method: The hybrid characteristics model is, of course, not perfect. One of its most serious problems is the lack of the, so called, photon conservation. That is a large issue in the whole radiative transfer field. In a nutshell, it is an error arising from numerical discretization, both of space and time. The effect is that the results for the positions of ionization fronts, the area of space that has been ionized up to a certain time, are not robust in regards to changes in grid resolution or time steps. It is not a big issue in every problem, but in cosmology, we need the speed of the fronts to be as accurate as possible and that is why we are working to correct the method. The issue is not trivial and requires more room to explain than we have here. To demonstrate the effects of photon conservation, we have included picture 5. LfW+8 fDj   6 ;>"`% ]z%I $Hybrid Characteristics: Hybrid characteristics (Rijkhorst et al. 2006) is a rather new method for transporting radiation, directed for use on parallelized adaptive mesh refinement codes (AMR). In essence, it is a ray-tracing algorithm that combines two widely used ray-tracing schemes in astrophysics: the long and short characteristics. The most natural approach for ray-tracing is to draw a ray from the source of light to the cell which is being considered (picture 1). That method is called long characteristics. Unfortunately, as it can be seen from the picture, long characteristics are quite computationally intensive, especially in the cells near the source of the rays where there are a lot on unnecessary calculations. To remedy this problem, the method of short characteristics s introduced. As seen on picture 2., instead of calculating contributions for every ray crossing a cell, we only calculate the values to the corners of the cells and from them interpolate the values for every individual ray. This method is much more computationally effective but it introduces new problems: first, it introduces a certain amount of numerical diffusion and second, since the ray is constructed through interpolation cell by cell going away from the source, it is very hard if not impossible to parallelize. Hybrid characteristics borrows from both of these approaches and combines them to make effective ray-tracing on a parallelized system. In short, on every part of the problem box belonging to a single processor that part of the ray is being calculated with long characteristics, but the communication between different computational domains borrows the interpolation idea  only the values of the column density at the corners of the cells on the edge of every domain are communicated between processors. The final ray is constructed through summing up the contributions of every processor 'cut' by the ray. K DXB ) 0D n ~ XB * 0D M XB + 0D  !XB , 0D8f!f!uXB - 0D-q#-XB . 0D%''4'XB 0@ 0D68O(O(F9^B 1 6Dp8z%)^B 2 6Dpiz%)1^B 3@ 6Dp(^B 4 6Dp$/&+%^B 5@ 6Dp/Y#1^B 6@ 6Dp6CY#>^B 8 6DpT) )^B 9@ 6DpAE-f/}BL : C $A  form2wL ; C $A form1Yq = 0d})0 &Picture 1. long characteristics method'(2' & D > 0lr)0 'Picture 2. short characteristics method((2( ' D ? 0 [!D" 8Picture 3. Iterpolation scheme in Hybrid characteristics9(29 8 D @ 0W,c- 9Picture 4. an AMR grid distributed between two processors:(2: 9 D A 0䗑A%S+4a& MPicture 5. Effects of photon conservation on position of the ionization frontN(2N M DL B 0:;; Picture 6. Expansion of ionized bubbles during reionization. Blue regions are ionized, while green are neutral (Mellema et al. 2006)(2  Dt D 0D݌D  E Picture 7. Position-redshift slice that represents the large scale geometry of reionization as it should be seen by future 21-cm surveys such as LOFAR (Mellema et al. 2006)(2  D E 0Q9I"+1YJ vPicture 8. Density plot of evaporation of a dense spherical clump by a point source. It s an idealized version of mini halo evaporation(2  DH  0nF! ? 33___PPT10i.Ló+D=' = @B +r B1K(4J / 0LDArialЃ 0Ѓ0hh& 0" B:.D  @n?" dd@  @@`` ,$ G7GR$/ =a־oo R$E \qtE=y,$R$<m?_|8N'KnA R$Eި9m7n/ R$&d @g^gb bi,!R$7 s^ xZ"R$2 v8-_5to#R$^Tkrʺxk`&R$AJ0˜+ /tnR+R$9Ƴ>=,R$IҝWäc+R$ kJ!y(_1NH[X,b$m<>`/} ^,b$m),A*"H k,R$OWoBݒ, 0AA @3ʚ;u8ʚ;g4ddࡒ 0NpA%pP<4dddd4w 0h|& 80___PPT10 ppX  U 0 TT 1FS(  Z  C 2Amilleniumz=54JE  6,>"`1r MSimulating Cosmological Radiative Transfer (or: How to Light Up The Universe):N(2+F   M D   60>"`% Tm  q Introduction: Behind the term radiative transfer hides a theory that mathematically describes the propagation of light through matter. The development of radiative transfer is historically linked to the emergence of astrophysics in the first quarter of the 20th century, mainly the investigation of stellar evolution and structure. Indeed, it would be hard to imagine stars without starlight (that was before neutron stars and black holes). Modern theoretical astrophysics regularly utilizes computer simulations as a 'laboratory'. These simulations tend to need as much computational resources they can get so the use of parallel processor supercomputers is a standard. Cosmology is especially demanding and number of particles in the biggest structure formation simulations is already reaching billions. Because of these high costs and some other more specific problems, the role of light in the formation simulations of of today's universe was largely ignored, but recent observational advances have put forth an immediate need for more complete simulations. That is why a number of methods for numerical radiative transfer has been developed in recent years. Our work consists of developing one such method and applying it to the current burning issues in modern cosmology.*  D   6 >"`% ~ M ,A bit of theory: The theory of radiative transfer is not at all a simple matter but, fortunately for cosmologists, desired results can be obtained even with the use of a number of simplifying approximations. In our model we consider a point source of light, which is strong enough for us to ignore diffusion. We follow the propagation of photons by casting a number of rays and calculating how the intensity of light changes along these rays: where I(r) is the intensity at distance r, I(0) the intensity at the source and  is the optical depth: where a0 is the cross-section and N(r) is the column density (the density 'along' the ray).!!""% 6xZ  [ V  bDZ   6d >"`!Tq. Hydrodynamical Adaptive Mesh Refinement method: In the Eulerian hydrodynamical scheme, the fluid is described by a grid of cells, where every cell represents a part of the observed area with the one value of variables such as density, pressure, temperature and so on. To precisely represent the physical world, that grid should be infinitely fine, but in practice, that is obviously impossible. We are limited by our computing power so we always have a finite sized cells of the grid. Yet certain problems need to have a very fine resolution in order to resolve the interesting structures and phenomena. That is where AMR steps in. The main idea of this method is to have a different cell size in certain parts of the grid, meaning to increase the resolution around interesting phenomena and to decrease it in the other parts. Example of a partially resolved grid divided between two processors can be seen on picture 4. and AMR in action can be seen in a picture at the bottom right of this poster. In our work, we use a publicly available code, FLASH, developed in the Alliance Center For Astrophysical Thermonuclear flashes at the University of Chicago. FLASH is a fully parallel AMR code well suited for many different hydrodynamical problems. It is written in Fortran 90 and uses its modular structure to the maximum which makes additions to the code to be quite simple and straightforward. *0P Dd  6TR>"`'Y#v038 < Where to go from here: As mentioned at the beginning, radiative transfer is essential in a large number of astrophysical problems. What we are interested in, are its applications in cosmology. In the general picture of structure formation, radiation comes in rather late  obviously not before the formation of the first sources of light. Still, once those sources are formed radiative transfer becomes indispensable for understanding the further evolution of the universe. Thanks to the quasar absorption lines data, it is a well known fact that the universe was mostly neutral up to a certain point at which it was rapidly ionized and got to a state of very high ionization in which we observe it today. That period is called reionization and it is closely linked to the emergence of the first light sources in the universe. Yet, a part from a rough estimate of when reionization happened, not much more is known. There are still a lot of open questions, such as what exactly were the sources of reionization  quasars or the first stars formed in early galaxies? What effects did it have on the formation of structures in the universe, a process well described by only gravity up to the point of reionization. The interest in computational approach to these problems has been ignited in not more than the last 5 to 10 years, first because of the rise in available computing power needed to do radiative transfer along gravity and hydrodynamics. Second, a number of new observational experiments, such as LOFAR that will measure the 21cm neutral hydrogen line to very high redshifts, promise to give us unprecedented insight in this period in the history of our universe.x -8Gx DX  C 0Ahc-interpol(D?!  6~>"`9Y#v0_A rThe next step: As a first project we have chosen to look at the evaporation of mini haloes during reionization. In theory, first light can inject enough heat into smaller dark matter haloes, effectively stopping them from forming galaxies. That effect could explain the discrepancy between the observed cutoff in the lower end of the galaxy distribution (the so called luminosity function) and the cold dark matter gravity-only simulations that predict a much larger number of small galaxies than it is being observed. Simulating this problem needs a code that is capable of handling gravity, hydrodynamics and radiative transfer all together which is what our code is made to do. We are hoping for the first runs to be complete by the end of this summer. 6J DT  C ,Ashortchar.)0nT  C ,AevapcloudPB"09IR  C *Alongchar )0N  C &Aphcons S+4A%L  C $A reion>  DN  C &Areion21(;J  C "A  amr1$c9,|  65>"` Milan Rai evi Institute for computational cosmology, Durham University"H 2 9 &  >D\ % C 4A Virgo_Logo_sm#'sH & C A iccY#P ' C (A logo-sm')`d ( C <A$MSR Logo 1280x403*1xa  6f>"`H*& eExtending the method: The hybrid characteristics model is, of course, not perfect. One of its most serious problems is the lack of the, so called, photon conservation. That is a large issue in the whole radiative transfer field. In a nutshell, it is an error arising from numerical discretization, both of space and time. The effect is that the results for the positions of ionization fronts, the area of space that has been ionized up to a certain time, are not robust in regards to changes in grid resolution or time steps. It is not a big issue in every problem, but in cosmology, we need the speed of the fronts to be as accurate as possible and that is why we are working to correct the method. The issue is not trivial and requires more room to explain than we have here. To demonstrate the effects of photon conservation, we have included picture 5. LfW+8 fDj   6 ;>"`% ]z%I $Hybrid Characteristics: Hybrid characteristics (Rijkhorst et al. 2006) is a rather new method for transporting radiation, directed for use on parallelized adaptive mesh refinement codes (AMR). In essence, it is a ray-tracing algorithm that combines two widely used ray-tracing schemes in astrophysics: the long and short characteristics. The most natural approach for ray-tracing is to draw a ray from the source of light to the cell which is being considered (picture 1). That method is called long characteristics. Unfortunately, as it can be seen from the picture, long characteristics are quite computationally intensive, especially in the cells near the source of the rays where there are a lot on unnecessary calculations. To remedy this problem, the method of short characteristics s introduced. As seen on picture 2., instead of calculating contributions for every ray crossing a cell, we only calculate the values to the corners of the cells and from them interpolate the values for every individual ray. This method is much more computationally effective but it introduces new problems: first, it introduces a certain amount of numerical diffusion and second, since the ray is constructed through interpolation cell by cell going away from the source, it is very hard if not impossible to parallelize. Hybrid characteristics borrows from both of these approaches and combines them to make effective ray-tracing on a parallelized system. In short, on every part of the problem box belonging to a single processor that part of the ray is being calculated with long characteristics, but the communication between different computational domains borrows the interpolation idea  only the values of the column density at the corners of the cells on the edge of every domain are communicated between processors. The final ray is constructed through summing up the contributions of every processor 'cut' by the ray. K DXB ) 0D n ~ XB * 0D M XB + 0D  !XB , 0D8f!f!uXB - 0D-q#-XB . 0D%''4'XB 0@ 0D68O(O(F9^B 1 6Dp8z%)^B 2 6Dpiz%)1^B 3@ 6Dp(^B 4 6Dp$/&+%^B 5@ 6Dp/Y#1^B 6@ 6Dp6CY#>^B 8 6DpT) )^B 9@ 6DpAE-f/}BL : C $A  form2wL ; C $A form1Yq = 0d})0 &Picture 1. long characteristics method'(2' & D > 0lr)0 'Picture 2. short characteristics method      !"#$%&'()*+,-./0123456789:;<=>?@ABCDEFGHIJKLMNOPQRSTUVWXYZ[\]^_`abcdefghijklmnopqrstuvwxyz{|}((2( ' D ? 0 [!D" 8Picture 3. Iterpolation scheme in Hybrid characteristics9(29 8 D @ 0W,c- 9Picture 4. an AMR grid distributed between two processors:(2: 9 D A 0䗑A%S+4a& MPicture 5. Effects of photon conservation on position of the ionization frontN(2N M DL B 0:;; Picture 6. Expansion of ionized bubbles during reionization. Blue regions are ionized, while green are neutral (Mellema et al. 2006)(2  Dt D 0D݌D  E Picture 7. Position-redshift slice that represents the large scale geometry of reionization as it should be seen by future 21-cm surveys such as LOFAR (Mellema et al. 2006)(2  D E 0Q9I"+1YJ vPicture 8. Density plot of evaporation of a dense spherical clump by a point source. It s an idealized version of mini halo evaporation(2  D1 F 0IJ iBackground: a snapshot of the Millenium simulation at z = 5.7 (Millenium was run by the Virgo Consortium)j(2j i DH  0nF! ? 33___PPT10i.Ló+D=' = @B +rCkIBw1K(4J / 0LDArialЃ 0Ѓ0hh& 0" B:.D  @n?" dd@  @@`` ,$ G7GR$/ =a־oo R$E \qtE=y,$R$<m?_|8N'KnA R$Eި9m7n/ R$&d @g^gb bi,!R$7 s^ xZ"R$2 v8-_5to#R$^Tkrʺxk`&R$AJ0˜+ /tnR+R$9Ƴ>=,R$IҝWäc+R$ kJ!y(_1NH[X,b$m<>`/} ^,b$m),A*"H k,R$OWoBݒ, 0AA @3ʚ;u8ʚ;g4ddࡒ 0NpA%pP<4dddd4w 0h|& 80___PPT10 ppX  r1K(4J / 0LDArialЃ 0Ѓ0hh& 0" B:.D  @n?" dd@  @@`` ,$ I7IR$/ =a־oo R$E \qtE=y,$R$<m?_|8N'KnA R$Eި9m7n/ R$&d @g^gb bi,!R$7 s^ xZ"R$2 v8-_5to#R$^Tkrʺxk`&R$AJ0˜+ /tnR+R$9Ƴ>=,R$IҝWäc+R$ kJ!y(_1NH[X,b$m<>`/} ^,b$m),A*"H k,R$OWoBݒ, 0AA @3-Q ʚ;u8ʚ;g4ddddࡒ 0zpA%pP<4dddd4w 0h|& 80___PPT10 ppX  T 0  TT 1HS(  Z  C 2Amilleniumz=54JA  6,>"`1r MSimulating Cosmological Radiative Transfer (or: How to Light Up The Universe):N(2+F   M D   60>"`% Tm  vIntroduction: Behind the term radiative transfer hides a theory that mathematically describes the propagation of light through matter. The development of radiative transfer is historically linked to the emergence of astrophysics in the first quarter of the 20th century, mainly the investigation of stellar evolution and structure. Indeed, it would be hard to imagine stars without starlight (that was before neutron stars and black holes). Modern theoretical astrophysics regularly utilizes computer simulations as a 'laboratory'. These simulations tend to need as much computational resources as they can get so the use of parallel processor supercomputers is a standard. Cosmology is especially demanding - number of particles in the biggest structure formation simulations is already reaching billions. Because of these high costs and some other more specific problems, the role of light in the formation simulations of of today's universe was largely ignored, but recent observational advances have put forth an immediate need for more complete simulations. That is why a number of new methods for numerical radiative transfer have been developed in recent years. Our work consists of developing one such method and applying it to the current burning issues in modern cosmology.6sD   6 >"`% ~ M ,A bit of theory: The theory of radiative transfer is not a simple matter at all but, fortunately for cosmologists, desired results can be obtained even with the use of a number of simplifying approximations. In our model we consider a point source of light, which is strong enough for us to ignore diffusion. We follow the propagation of photons by casting a number of rays and calculating how the intensity of light changes along these rays: where I(r) is the intensity at distance r, I(0) the intensity at the source and  is the optical depth: where a0 is the cross-section and N(r) is the column density (the density 'along' the ray).!!""% 6?   [ V  bDH   6d >"`!Tq. Hydrodynamical Adaptive Mesh Refinement method: In the Eulerian hydrodynamical scheme, the fluid is described by a grid of cells, where every cell represents a part of the observed area with the one value of variables such as density, pressure, temperature and so on. To precisely represent the physical world, that grid should be infinitely fine, but in practice, that is obviously impossible. We are limited by our computing power so we always have a finite sized cells of the grid. Yet certain problems need to have a very fine resolution in order to resolve the interesting structures and phenomena. That is where AMR steps in. The main idea of this method is to have a different cell size in certain parts of the grid, meaning to increase the resolution around interesting phenomena and to decrease it in the other parts. Example of a partially resolved grid divided between two processors can be seen on picture 4. and AMR in action can be seen in a picture at the bottom right of this poster. In our work, we use a publicly available code, FLASH, developed in the Alliance Center For Astrophysical Thermonuclear flashes at the University of Chicago. FLASH is a fully parallel AMR code well suited for many different hydrodynamical problems. It is written in Fortran 90 and uses its modular structure to the maximum which makes additions to the code to be quite simple and straightforward. *0PDR  6TR>"`'Y#v038 < Where to go from here: As mentioned at the beginning, radiative transfer is essential in a large number of astrophysical problems. What we are interested in, are its applications in cosmology. In the general picture of structure formation, radiation comes in rather late  obviously not before the formation of the first sources of light. Still, once those sources are formed radiative transfer becomes indispensable for understanding the further evolution of the universe. Thanks to the quasar absorption lines data, it is a well known fact that the universe was mostly neutral up to a certain point at which it was rapidly ionized and got to a state of very high ionization in which we observe it today. That period is called reionization and it is closely linked to the emergence of the first light sources in the universe. Yet, a part from a rough estimate of when reionization happened, not much more is known. There are still a lot of open questions, such as what exactly were the sources of reionization  quasars or the first stars formed in early galaxies? What effects did it have on the formation of structures in the universe, a process well described by only gravity up to the point of reionization. The interest in computational approach to these problems has been ignited in not more than the last 5 to 10 years, first because of the rise in available computing power needed to do radiative transfer along gravity and hydrodynamics. Second, a number of new observational experiments, such as LOFAR that will measure the 21cm neutral hydrogen line to very high redshifts, promise to give us unprecedented insight in this period in the history of our universe.x -8GxDX  C 0Ahc-interpol(D?!  6~>"`9Y#v0_A `The next step: As a first project we have chosen to look at the evaporation of mini haloes during reionization. In theory, first light can inject enough heat into smaller dark matter haloes, effectively stopping them from forming galaxies. That effect could explain the discrepancy between the observed cutoff in the lower end of the galaxy distribution (the so called luminosity function) and the cold dark matter gravity-only simulations that predict a much larger number of small galaxies than it is being observed. Simulating this problem needs a code that is capable of handling gravity, hydrodynamics and radiative transfer all together which is what our code is made to do. We are hoping for the first runs to be complete by the end of this summer. 6JDT  C ,Ashortchar.)0nT  C ,AevapcloudPB"09IR  C *Alongchar )0N  C &Aphcons S+4A%L  C $A reion>  DN  C &Areion21(;J  C "A  amr1$c9,x  65>"` Milan Rai evi Institute for computational cosmology, Durham University"H 2 9 "  >D\ % C 4A Virgo_Logo_sm#'sH & C A iccY#P ' C (A logo-sm')`d ( C <A$MSR Logo 1280x403*1xO  6f>"`H*& eExtending the method: The hybrid characteristics model is, of course, not perfect. One of its most serious problems is the lack of the, so called, photon conservation. That is a large issue in the whole radiative transfer field. In a nutshell, it is an error arising from numerical discretization, both of space and time. The effect is that the results for the positions of ionization fronts, the area of space that has been ionized up to a certain time, are not robust in regards to changes in grid resolution or time steps. It is not a big issue in every problem, but in cosmology, we need the speed of the fronts to be as accurate as possible and that is why we are working to correct the method. The issue is not trivial and requires more room to explain than we have here. To demonstrate the effects of photon conservation, we have included picture 5. LfW+8D   6 ;>"`% ]z%I @Hybrid Characteristics: Hybrid characteristics (Rijkhorst et al. 2006) is a rather new method for transporting radiation, made for use on parallelized adaptive mesh refinement codes (AMR). In essence, it is a ray-tracing algorithm that combines two ray-tracing schemes widely used in astrophysics: the long and short characteristics. The most natural approach for ray-tracing is to draw a ray from the source of light to the cell which is being considered (picture 1). That method is called long characteristics. Unfortunately, as can be seen from the picture, long characteristics are quite computationally intensive, especially in the cells near the source of the rays where there are a lot of unnecessary calculations. To remedy this problem, the method of short characteristics s introduced. As seen on picture 2., instead of calculating contributions for every ray crossing a cell, we only calculate the values to the corners of the cells and from them interpolate the values for every individual ray. This method is much more computationally effective but it introduces new problems: first, it introduces a certain amount of numerical diffusion and second, since the ray is constructed through interpolation cell by cell going away from the source, it is very hard if not impossible to parallelize. Hybrid characteristics borrows from both of these approaches and combines them to make effective ray-tracing on a parallelized system. In short, on every part of the problem box belonging to a single processor that part of the ray is being calculated with long characteristics, but the communication between different computational domains borrows the interpolation idea  only the values of the column density at the corners of the cells on the edge of every domain are communicated between processors. The final ray is constructed through summing up the contributions of every processor 'cut' by the ray. Kbx DXB ) 0D n ~ XB * 0D M XB + 0D  !XB , 0D8f!f!uXB - 0D-q#-XB . 0D%''4'XB 0@ 0D68O(O(F9^B 1 6Dp8z%)^B 2 6Dpiz%)1^B 3@ 6Dp(^B 4 6Dp$/&+%^B 5@ 6Dp/Y#1^B 6@ 6Dp6CY#>^B 8 6DpT) )^B 9@ 6DpAE-f/}BL : C $A  form2wL ; C $A form1Yq = 0d})0 &Picture 1. long characteristics method'(2' & D > 0lr)0 'Picture 2. short characteristics method((2( ' D ? 0 [!D" 9Picture 3. Interpolation scheme in Hybrid characteristics:(2: 9 D @ 0W,c- 9Picture 4. an AMR grid distributed between two processors:(2: 9 D A 0䗑A%S+4a& MPicture 5. Effects of photon conservation on position of the ionization frontN(2N M DH B 0:;; Picture 6. Expansion of ionized bubbles during reionization. Blue regions are ionized, while green are neutral (Mellema et al. 2006)(2  Dp D 0D݌D  E Picture 7. Position-redshift slice that represents the large scale geometry of reionization as it should be seen by future 21-cm surveys such as LOFAR (Mellema et al. 2006)(2  D E 0Q9I"+1YJ rPicture 8. Density plot of evaporation of a dense spherical clump by a point source. It s an idealized version of mini halo evaporation(2  D/ F 0IJ kBackground: a snapshot of the Millennium simulation at z = 5.7 (Millennium was run by the Virgo Consortium)l(2l k DH  0nF! ? 33___PPT10i.Ló+D=' = @B +r:1K(4J / 0LDArialЃ 0Ѓ0hh& 0" B:.D  @n?" dd@  @@`` ,$ I7IR$/ =a־oo R$E \qtE=y,$R$<m?_|8N'KnA R$Eި9m7n/ R$&d @g^gb bi,!R$7 s^ xZ"R$2 v8-_5to#R$^Tkrʺxk`&R$AJ0˜+ /tnR+R$9Ƴ>=,R$IҝWäc+R$ kJ!y(_1NH[X,b$m<>`/} ^,b$m),A*"H k,R$OWoBݒ, 0AA @3-Q ʚ;u8ʚ;g4ddddࡒ 0zpA%pP<4dddd4w 0h|& 80___PPT10 ppX   U 0 !TT 1HS(  Z  C 2Amilleniumz=54JA  6,>"`1r MSimulating Cosmological Radiative Transfer (or: How to Light Up The Universe):N(2+F   M D   60>"`% Tm  vIntroduction: Behind the term radiative transfer hides a theory that mathematically describes the propagation of light through matter. The development of radiative transfer is historically linked to the emergence of astrophysics in the first quarter of the 20th century, mainly the investigation of stellar evolution and structure. Indeed, it would be hard to imagine stars without starlight (that was before neutron stars and black holes). Modern theoretical astrophysics regularly utilizes computer simulations as a 'laboratory'. These simulations tend to need as much computational resources as they can get so the use of parallel processor supercomputers is a standard. Cosmology is especially demanding - number of particles in the biggest structure formation simulations is already reaching billions. Because of these high costs and some other more specific problems, the role of light in the formation simulations of of today's universe was largely ignored, but recent observational advances have put forth an immediate need for more complete simulations. That is why a number of new methods for numerical radiative transfer have been developed in recent years. Our work consists of developing one such method and applying it to the current burning issues in modern cosmology.6sD   6 >"`% ~ M ,A bit of theory: The theory of radiative transfer is not a simple matter at all but, fortunately for cosmologists, desired results can be obtained even with the use of a number of simplifying approximations. In our model we consider a point source of light, which is strong enough for us to ignore diffusion. We follow the propagation of photons by casting a number of rays and calculating how the intensity of light changes along these rays: where I(r) is the intensity at distance r, I(0) the intensity at the source and  is the optical depth: where a0 is the cross-section and N(r) is the column density (the density 'along' the ray).!!""% 6?   [ V  bDH   6d >"`!Tq. Hydrodynamical Adaptive Mesh Refinement method: In the Eulerian hydrodynamical scheme, the fluid is described by a grid of cells, where every cell represents a part of the observed area with the one value of variables such as density, pressure, temperature and so on. To precisely represent the physical world, that grid should be infinitely fine, but in practice, that is obviously impossible. We are limited by our computing power so we always have a finite sized cells of the grid. Yet certain problems need to have a very fine resolution in order to resolve the interesting structures and phenomena. That is where AMR steps in. The main idea of this method is to have a different cell size in certain parts of the grid, meaning to increase the resolution around interesting phenomena and to decrease it in the other parts. Example of a partially resolved grid divided between two processors can be seen on picture 4. and AMR in action can be seen in a picture at the bottom right of this poster. In our work, we use a publicly available code, FLASH, developed in the Alliance Center For Astrophysical Thermonuclear flashes at the University of Chicago. FLASH is a fully parallel AMR code well suited for many different hydrodynamical problems. It is written in Fortran 90 and uses its modular structure to the maximum which makes additions to the code to be quite simple and straightforward. *0PDR  6TR>"`'Y#v038 < Where to go from here: As mentioned at the beginning, radiative transfer is essential in a large number of astrophysical problems. What we are interested in, are its applications in cosmology. In the general picture of structure formation, radiation comes in rather late  obviously not before the formation of the first sources of light. Still, once those sources are formed radiative transfer becomes indispensable for understanding the further evolution of the universe. Thanks to the quasar absorption lines data, it is a well known fact that the universe was mostly neutral up to a certain point at which it was rapidly ionized and got to a state of very high ionization in which we observe it today. That period is called reionization and it is closely linked to the emergence of the first light sources in the universe. Yet, a part from a rough estimate of when reionization happened, not much more is known. There are still a lot of open questions, such as what exactly were the sources of reionization  quasars or the first stars formed in early galaxies? What effects did it have on the formation of structures in the universe, a process well described by only gravity up to the point of reionization. The interest in computational approach to these problems has been ignited in not more than the last 5 to 10 years, first because of the rise in available computing power needed to do radiative transfer along gravity and hydrodynamics. Second, a number of new observational experiments, such as LOFAR that will measure the 21cm neutral hydrogen line to very high redshifts, promise to give us unprecedented insight in this period in the history of our universe.x -8GxDX  C 0Ahc-interpol(D?!  6~>"`9Y#v0_A `The next step: As a first project we have chosen to look at the evaporation of mini haloes during reionization. In theory, first light can inject enough heat into smaller dark matter haloes, effectively stopping them from forming galaxies. That effect could explain the discrepancy between the observed cutoff in the lower end of the galaxy distribution (the so called luminosity function) and the cold dark matter gravity-only simulations that predict a much larger number of small galaxies than it is being observed. Simulating this problem needs a code that is capable of handling gravity, hydrodynamics and radiative transfer all together which is what our code is made to do. We are hoping for the first runs to be complete by the end of this summer. 6JDT  C ,Ashortchar.)0nT  C ,AevapcloudPB"09IR  C *Alongchar )0N  C &Aphcons S+4A%L  C $A reion>  DN  C &Areion21(;J  C "A  amr1$c9,x  65>"` Milan Rai evi Institute for computational cosmology, Durham University"H 2 9 "  >D\ % C 4A Virgo_Logo_sm#'sH & C A iccY#P ' C (A logo-sm')`d ( C <A$MSR Logo 1280x403*1xO  6f>"`H*& eExtending the method: The hybrid characteristics model is, of course, not perfect. One of its most serious problems is the lack of the, so called, photon conservation. That is a large issue in the whole radiative transfer field. In a nutshell, it is an error arising from numerical discretization, both of space and time. The effect is that the results for the positions of ionization fronts, the area of space that has been ionized up to a certain time, are not robust in regards to changes in grid resolution or time steps. It is not a big issue in every problem, but in cosmology, we need the speed of the fronts to be as accurate as possible and that is why we are working to correct the method. The issue is not trivial and requires more room to explain than we have here. To demonstrate the effects of photon conservation, we have included picture 5. LfW+8D   6 ;>"`% ]z%I VHybrid Characteristics: Hybrid characteristics (Rijkhorst et al. 2006) is a rather new method for transporting radiation, made for use on parallelized adaptive mesh refinement codes (AMR). In essence, it is a ray-tracing algorithm that combines two ray-tracing schemes widely used in astrophysics: the long and short characteristics. The most natural approach for ray-tracing is to draw a ray from the source of light to the cell which is being considered (picture 1). That method is called long characteristics. Unfortunately, as can be seen from the picture, long characteristics are quite computationally intensive, especially in the cells near the source of the rays where there are a lot of unnecessary calculations. To remedy this problem, the method of short characteristics was introduced. As seen on picture 2., instead of calculating contributions for every ray crossing a cell, we only calculate the values to the corners of the cells and from them interpolate the values for every individual ray. This method is much more computationally effective but it introduces new problems: first, it introduces a certain amount of numerical diffusion and second, since the ray is constructed through interpolation cell by cell going away from the source, it is very hard if not impossible to parallelize. Hybrid characteristics borrows from both of these approaches and combines them to make effective ray-tracing on a parallelized system. In short, on every part of the problem box belonging to a single processor that part of the ray is being calculated with long characteristics, but the communication between different computational domains borrows the interpolation idea  only the values of the column density at the corners of the cells on the edge of every domain are communicated between processors. The final ray is constructed through summing up the contributions of every processor 'cut' by the ray. Ktx \qDXB ) 0D n ~ XB * 0D M XB + 0D  !XB , 0D8f!f!uXB - 0D-q#-XB . 0D%''4'XB 0@ 0D68O(O(F9^B 1 6Dp8z%)^B 2 6Dpiz%)1^B 3@ 6Dp(^B 4 6Dp$/&+%^B 5@ 6Dp/Y#1^B 6@ 6Dp6CY#>^B 8 6DpT) )^B 9@ 6DpAE-f/}BL : C $A  form2wL ; C $A form1Yq = 0d})0 &Picture 1. long characteristics method'(2' & D > 0lr)0 'Picture 2. short characteristics method((2( ' D ? 0 [!D" 9Picture 3. Interpolation scheme in Hybrid characteristics:(2: 9 D @ 0W,c- 9Picture 4. an AMR grid distributed between two processors:(2: 9 D A 0䗑A%S+4a& MPicture 5. Effects of photon conservation on position of the ionization frontN(2N M DH B 0:;; Picture 6. Expansion of ionized bubbles during reionization. Blue regions are ionized, while green are neutral (Mellema et al. 2006)(2  Dp D 0D݌D  E Picture 7. Position-redshift slice that represents the large scale geometry of reionization as it should be seen by future 21-cm surveys such as LOFAR (Mellema et al. 2006)(2  D E 0Q9I"+1YJ rPicture 8. Density plot of evaporation of a dense spherical clump by a point source. It s an idealized version of mini halo evaporation(2  D/ F 0IJ kBackground: a snapshot of the Millennium simulation at z = 5.7 (Millennium was run by the Virgo Consortium)l(2l k DH  0nF! ? 33___PPT10i.Ló+D=' = @B +r*\1K(4J / 0LDArialЃ 0Ѓ0hh& 0" B:.D  @n?" dd@  @@`` ,$ I7IR$/ =a־oo R$E \qtE=y,$R$<m?_|8N'KnA R$Eި9m7n/ R$&d @g^gb bi,!R$7 s^ xZ"R$2 v8-_5to#R$^Tkrʺxk`&R$AJ0˜+ /tnR+R$9Ƴ>=,R$IҝWäc+R$ kJ!y(_1NH[X,b$m<>`/} ^,b$m),A*"H k,R$OWoBݒ, 0AA @3-Q ʚ;9L8ʚ;g4ddddࡒ 0 pA%pP<4dddd4w 0h|& 80___PPT10 ppX  V 0 UU 1HT(  Z  C 2Amilleniumz=54JA  6,>"`1r MSimulating Cosmological Radiative Transfer (or: How to Light Up The Universe):N(2+F   M D   60>"`% Tm  vIntroduction: Behind the term radiative transfer hides a theory that mathematically describes the propagation of light through matter. The development of radiative transfer is historically linked to the emergence of astrophysics in the first quarter of the 20th century, mainly the investigation of stellar evolution and structure. Indeed, it would be hard to imagine stars without starlight (that was before neutron stars and black holes). Modern theoretical astrophysics regularly utilizes computer simulations as a 'laboratory'. These simulations tend to need as much computational resources as they can get so the use of parallel processor supercomputers is a standard. Cosmology is especially demanding - number of particles in the biggest structure formation simulations is already reaching billions. Because of these high costs and some other more specific problems, the role of light in the formation simulations of of today's universe was largely ignored, but recent observational advances have put forth an immediate need for more complete simulations. That is why a number of new methods for numerical radiative transfer have been developed in recent years. Our work consists of developing one such method and applying it to the current burning issues in modern cosmology.6sD   6 >"`% ~ M ,A bit of theory: The theory of radiative transfer is not a simple matter at all but, fortunately for cosmologists, desired results can be obtained even with the use of a number of simplifying approximations. In our model we consider a point source of light, which is strong enough for us to ignore diffusion. We follow the propagation of photons by casting a number of rays and calculating how the intensity of light changes along these rays: where I(r) is the intensity at distance r, I(0) the intensity at the source and  is the optical depth: where a0 is the cross-section and N(r) is the column density (the density 'along' the ray).!!""% 6?   [ V  bD~   6d >"`!Tq8/ Hydrodynamical Adaptive Mesh Refinement method: In the Eulerian hydrodynamical scheme, the fluid is described by a grid of cells, where every cell represents a part of the observed area with the one value of variables such as density, pressure, temperature and so on. To precisely represent the physical world, that grid should be infinitely fine, but in practice, that is obviously impossible. We are limited by our computing power so we always have a finite sized cells of the grid. Yet certain problems need to have a very fine resolution in order to resolve the interesting structures and phenomena. That is where AMR steps in. The main idea of this method is to have a different cell size in certain parts of the grid, meaning to increase the resolution around interesting phenomena and to decrease it in the other parts. Example of a partially resolved grid divided between two processors can be seen on picture 4. and AMR in action can be seen in a picture 8. at the bottom right of the poster. In our work, we use a publicly available code, FLASH, developed in the Alliance Center For Astrophysical Thermonuclear flashes at the University of Chicago. FLASH is a fully parallel AMR code well suited for many different hydrodynamical problems. It is written in Fortran 90 and uses its modular structure to the maximum which makes additions to the code to be quite simple and straightforward. *0R,D  6TR>"`'Y#v038 F Where to go from here: As mentioned at the beginning, radiative transfer is essential in a large number of astrophysical problems. What we are interested in, are its applications in cosmology. In the general picture of structure formation, radiation comes in rather late  obviously not before the formation of the first sources of light. Still, once those sources are formed radiative transfer becomes indispensable for understanding the further evolution of the universe. Thanks to the quasar absorption lines data, it is a well known fact that the universe was mostly neutral up to a certain point and then it was rapidly ionized and got to a state of very high ionization in which we observe it today. That period is called reionization and it is closely linked to the emergence of the first light sources in the universe. Yet, a part from a rough estimate of when reionization happened, not much more is known. There are still a lot of open questions, such as what exactly were the sources of reionization  quasars or the first stars formed in early galaxies? What effects did it have on the formation of structures in the universe, a process well described by only gravity up to the point of reionization. The interest in computational approach to these problems has been ignited in not more than the last 5 to 10 years, first because of the rise in available computing power needed to do radiative transfer along with gravity and hydrodynamics. Second, a number of new observational experiments, such as LOFAR that will measure the 21cm neutral hydrogen line to very high redshifts, promise to give us unprecedented insight in this period in the history of our universe.x -8G},g3 DX  C 0Ahc-interpol(D?!  6~>"`9Y#v0_A `The next step: As a first project we have chosen to look at the evaporation of mini haloes during reionization. In theory, first light can inject enough heat into smaller dark matter haloes, effectively stopping them from forming galaxies. That effect could explain the discrepancy between the observed cutoff in the lower end of the galaxy distribution (the so called luminosity function) and the cold dark matter gravity-only simulations that predict a much larger number of small galaxies than it is being observed. Simulating this problem needs a code that is capable of handling gravity, hydrodynamics and radiative transfer all together which is what our code is made to do. We are hoping for the first runs to be complete by the end of this summer. 6JDT  C ,Ashortchar.)0nT  C ,AevapcloudPB"09IR  C *Alongchar )0N  C &Aphcons S+4A%L  C $A reion>  DN  C &Areion21(;J  C "A  amr1$c9,x  65>"` Milan Rai evi Institute for computational cosmology, Durham University"H 2 9 "  >D\ % C 4A Virgo_Logo_sm#'sH & C A iccY#P ' C (A logo-sm')`d ( C <A$MSR Logo 1280x403*1xt  6f>"`H*& hExtending the method: The hybrid characteristics model is, of course, not perfect. One of its most serious problems is the lack of the, so called, photon conservation. That is a large issue in the whole radiative transfer field. In a nutshell, it is an error arising from numerical discretization, both of space and time. The effect is that the results for the positions of ionization fronts, the area of space that has been ionized up to a certain time, are not robust in regards to changes in grid resolution or time steps. It is not a big issue in every problem, but in cosmology, we need the speed of the fronts to be as accurate as possible and that is why we are working to correct the HC method. The issue is not trivial and requires more room to explain than we have here. To demonstrate the effects of photon conservation, we have included picture 5. LiW+; D*   6 ;>"`% ]z%I Hybrid Characteristics: Hybrid characteristics (Rijkhorst et al. 2006) is a rather new method for transporting radiation, made for use on parallelized adaptive mesh refinement codes (AMR). In essence, it is a ray-tracing algorithm that combines two ray-tracing schemes widely used in astrophysics: the long and short characteristics. The most natural approach for ray-tracing is to draw a ray from the source of light to the cell which is being considered (picture 1). That method is called long characteristics. Unfortunately, as can be seen from the picture, long characteristics are quite computationally intensive, especially in the cells near the source of the rays where there are a lot of unnecessary calculations. To remedy this problem, the method of short characteristics was introduced. As seen on picture 2., instead of calculating contributions for every ray crossing a cell, we only calculate the values to the corners of the cells and from them interpolate the values for every individual ray. This method is much more computationally effective but it introduces new problems: first, it introduces a certain amount of numerical diffusion and second, since the ray is constructed through interpolation cell by cell going away from the source, it is very hard if not impossible to parallelize. Hybrid characteristics borrows from both of these approaches and combines them to make ray-tracing effective on a parallelized system. In short, on every part of the problem box belonging to a single processor, that part of the ray is being calculated with long characteristics, but the communication between different computational domains borrows the interpolation idea  only the values of the column density at the corners of the cells on the edge of every domain are communicated between processors. The final ray is constructed through summing up the contributions of every processor 'cut' by the ray. Vx \b  Y DXB ) 0D n ~ XB * 0D M XB + 0D  !XB , 0D8f!f!uXB - 0D-q#-XB . 0D%''4'XB 0@ 0D68O(O(F9^B 1 6Dp8z%)^B 2 6Dpiz%)1^B 3@ 6Dp(^B 4 6Dp$/&+%^B 5@ 6Dp/Y#1^B 6@ 6Dp6CY#>^B 8 6DpT) )^B 9@ 6DpAE-f/}BL : C $A  form2wL ; C $A form1Yq = 0d})0 &Picture 1. long characteristics method'(2' & D > 0lr)0 'Picture 2. short characteristics method((2( ' D ? 0 [!D" 9Picture 3. Interpolation scheme in Hybrid characteristics:(2: 9 D @ 0W,c- 9Picture 4. an AMR grid distributed between two processors:(2: 9 D A 0䗑A%S+4a& MPicture 5. Effects of photon conservation on position of the ionization frontN(2N M DH B 0:;; Picture 6. Expansion of ionized bubbles during reionization. Blue regions are ionized, while green are neutral (Mellema et al. 2006)(2  Dp D 0D݌D  E Picture 7. Position-redshift slice that represents the large scale geometry of reionization as it should be seen by future 21-cm surveys such as LOFAR (Mellema et al. 2006)(2  D E 0Q9I"+1YJ rPicture 8. Density plot of evaporation of a dense spherical clump by a point source. It s an idealized version of mini halo evaporation(2  D/ F 0IJ kBackground: a snapshot of the Millennium simulation at z = 5.7 (Millennium was run by the Virgo Consortium)l(2l k DH  0nF! ? 33___PPT10i.Ló+D=' = @B +rf\bB\ĸ1K(4J / 0LDArialЃ 0Ѓ0hh& 0" B:.D  @n?" dd@  @@`` ,$ I7IR$/ =a־oo R$E \qtE=y,$R$<m?_|8N'KnA R$Eި9m7n/ R$&d @g^gb bi,!R$7 s^ xZ"R$2 v8-_5to#R$^Tkrʺxk`&R$AJ0˜+ /tnR+R$9Ƴ>=,R$IҝWäc+R$ kJ!y(_1NH[X,b$m<>`/} ^,b$m),A*"H k,R$OWoBݒ, 0AA @3-Q ʚ;9L8ʚ;g4ddࡒ 0BpA%pP<4dddd4w 0h|& 80___PPT10 ppX  rܸS1K(4J / 0LDArialЃ 0Ѓ0hh& 0" B:.D  @n?" dd@  @@`` ,$ I7IR$/ =a־oo R$E \qtE=y,$R$<m?_|8N'KnA R$Eި9m7n/ R$&d @g^gb bi,!R$7 s^ xZ"R$2 v8-_5to#R$^Tkrʺxk`&R$AJ0˜+ /tnR+R$9Ƴ>=,R$IҝWäc+R$ kJ!y(_1NH[X,b$m<>`/} ^,b$m),A*"H k,R$OWoBݒ, 0AA @3-Q ʚ;9L8ʚ;g4ddࡒ 0BpA%pP<4dddd4w 0h|& 80___PPT10 ppX  rc1Root EntrydO)î&Pictures,Current UsernSummaryInformation(dR      !"#$%&'()*+,-./0123456789:;<=>?@ABCDEFGHIJKLMNOPQRSTUVWXYZ[\]^_`abcdefghijklmnopqrstuvwxyz{|}       !"#$%&'()*+,-./012345678:;<=>?@ABCDEFGHIJKLMNOPQRSTUVWXYZ[\]^_`abcdefghijklmnopqrstuvwxyz{|}~2_+Dr Fabien A. P. PetitcolasDr Fabien A. P. Petitcolas     ECustomDurham University< ArialDefault DesignSlide 1  Fonts UsedDesign Template Slide Titles