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Merge pull request #466 from cjosey/improve-xs-perf
Improvements to XS calculation performance
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commit
df40bc5b55
2 changed files with 18 additions and 50 deletions
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@ -33,6 +33,7 @@ contains
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integer :: i_nuclide ! index into nuclides array
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integer :: i_sab ! index into sab_tables array
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integer :: j ! index in mat % i_sab_nuclides
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integer :: u ! index into logarithmic mapping array
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real(8) :: atom_density ! atom density of a nuclide
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logical :: check_sab ! should we check for S(a,b) table?
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type(Material), pointer :: mat ! current material
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@ -50,9 +51,13 @@ contains
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mat => materials(p % material)
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! Find energy index on global or material unionized grid
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if (grid_method == GRID_MAT_UNION) &
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call find_energy_index(p % E, p % material)
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! Find energy index on energy grid
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u = 0
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if (grid_method == GRID_MAT_UNION) then
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call find_energy_index(p % E, p % material)
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else if (grid_method == GRID_LOGARITHM) then
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u = int(log(p % E/1.0e-11_8)/log_spacing)
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end if
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! Determine if this material has S(a,b) tables
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check_sab = (mat % n_sab > 0)
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@ -94,9 +99,9 @@ contains
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! Calculate microscopic cross section for this nuclide
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if (p % E /= micro_xs(i_nuclide) % last_E) then
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call calculate_nuclide_xs(i_nuclide, i_sab, p % E, p % material, i)
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call calculate_nuclide_xs(i_nuclide, i_sab, p % E, p % material, i, u)
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else if (i_sab /= micro_xs(i_nuclide) % last_index_sab) then
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call calculate_nuclide_xs(i_nuclide, i_sab, p % E, p % material, i)
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call calculate_nuclide_xs(i_nuclide, i_sab, p % E, p % material, i, u)
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end if
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! ========================================================================
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@ -137,16 +142,16 @@ contains
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! given index in the nuclides array at the energy of the given particle
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!===============================================================================
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subroutine calculate_nuclide_xs(i_nuclide, i_sab, E, i_mat, i_nuc_mat)
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subroutine calculate_nuclide_xs(i_nuclide, i_sab, E, i_mat, i_nuc_mat, u)
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integer, intent(in) :: i_nuclide ! index into nuclides array
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integer, intent(in) :: i_sab ! index into sab_tables array
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integer, intent(in) :: i_mat ! index into materials array
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integer, intent(in) :: i_nuc_mat ! index into nuclides array for a material
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integer, intent(in) :: u ! index into logarithmic mapping array
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integer :: i_grid ! index on nuclide energy grid
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integer :: i_low ! lower logarithmic mapping index
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integer :: i_high ! upper logarithmic mapping index
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integer :: u ! index into logarithmic mapping array
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real(8), intent(in) :: E ! energy
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real(8) :: f ! interp factor on nuclide energy grid
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type(Nuclide), pointer :: nuc
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@ -173,7 +178,6 @@ contains
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else
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! Determine bounding indices based on which equal log-spaced interval
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! the energy is in
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u = int(log(E/1.0e-11_8)/log_spacing)
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i_low = nuc % grid_index(u)
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i_high = nuc % grid_index(u + 1) + 1
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@ -28,7 +28,6 @@ contains
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integer :: L
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integer :: R
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integer :: n_iteration
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real(8) :: testval
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L = 1
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R = n
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@ -39,22 +38,11 @@ contains
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n_iteration = 0
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do while (R - L > 1)
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! Check boundaries
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if (val > array(L) .and. val < array(L+1)) then
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array_index = L
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return
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elseif (val > array(R-1) .and. val < array(R)) then
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array_index = R - 1
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return
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end if
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! Find values at midpoint
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array_index = L + (R - L)/2
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testval = array(array_index)
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if (val >= testval) then
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if (val >= array(array_index)) then
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L = array_index
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elseif (val < testval) then
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else
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R = array_index
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end if
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@ -80,7 +68,6 @@ contains
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integer :: L
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integer :: R
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integer :: n_iteration
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real(8) :: testval
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L = 1
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R = n
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@ -91,22 +78,11 @@ contains
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n_iteration = 0
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do while (R - L > 1)
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! Check boundaries
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if (val > array(L) .and. val < array(L+1)) then
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array_index = L
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return
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elseif (val > array(R-1) .and. val < array(R)) then
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array_index = R - 1
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return
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end if
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! Find values at midpoint
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array_index = L + (R - L)/2
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testval = array(array_index)
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if (val >= testval) then
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if (val >= array(array_index)) then
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L = array_index
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elseif (val < testval) then
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else
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R = array_index
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end if
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@ -132,7 +108,6 @@ contains
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integer :: L
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integer :: R
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integer :: n_iteration
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real(8) :: testval
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L = 1
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R = n
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@ -143,22 +118,11 @@ contains
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n_iteration = 0
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do while (R - L > 1)
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! Check boundaries
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if (val > array(L) .and. val < array(L+1)) then
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array_index = L
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return
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elseif (val > array(R-1) .and. val < array(R)) then
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array_index = R - 1
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return
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end if
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! Find values at midpoint
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array_index = L + (R - L)/2
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testval = array(array_index)
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if (val >= testval) then
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if (val >= array(array_index)) then
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L = array_index
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elseif (val < testval) then
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else
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R = array_index
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end if
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