more flexible and user friendly
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src/math.f90
71
src/math.f90
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@ -354,20 +354,38 @@ end subroutine math_check
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!--------------------------------------------------------------------------------------------------
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!> @brief Quicksort algorithm for two-dimensional integer arrays
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! Sorting is done with respect to array(1,:)
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! and keeps array(2:N,:) linked to it.
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! Sorting is done with respect to array(sort,:) and keeps array(/=sort,:) linked to it.
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! default: sort=1
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!--------------------------------------------------------------------------------------------------
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recursive subroutine math_qsort(a, istart, iend)
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recursive subroutine math_qsort(a, istart, iend, sortDim)
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implicit none
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integer(pInt), dimension(:,:), intent(inout) :: a
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integer(pInt), intent(in) :: istart,iend
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integer(pInt) :: ipivot
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integer(pInt), intent(in),optional :: istart,iend, sortDim
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integer(pInt) :: ipivot,s,e,d
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if (istart < iend) then
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ipivot = qsort_partition(a,istart, iend)
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call math_qsort(a, istart, ipivot-1_pInt)
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call math_qsort(a, ipivot+1_pInt, iend)
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if(present(istart)) then
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s = istart
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else
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s = lbound(a,2)
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endif
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if(present(iend)) then
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e = iend
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else
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e = ubound(a,2)
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endif
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if(present(sortDim)) then
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d = sortDim
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else
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d = 1
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endif
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if (s < e) then
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ipivot = qsort_partition(a,s, e, d)
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call math_qsort(a, s, ipivot-1_pInt, d)
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call math_qsort(a, ipivot+1_pInt, e, d)
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endif
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!--------------------------------------------------------------------------------------------------
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@ -376,37 +394,34 @@ recursive subroutine math_qsort(a, istart, iend)
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!-------------------------------------------------------------------------------------------------
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!> @brief Partitioning required for quicksort
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!-------------------------------------------------------------------------------------------------
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integer(pInt) function qsort_partition(a, istart, iend)
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integer(pInt) function qsort_partition(a, istart, iend, sort)
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implicit none
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integer(pInt), dimension(:,:), intent(inout) :: a
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integer(pInt), intent(in) :: istart,iend
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integer(pInt) :: i,j,k,tmp
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integer(pInt), intent(in) :: istart,iend,sort
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integer(pInt), dimension(size(a,1)) :: tmp
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integer(pInt) :: i,j
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do
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! find the first element on the right side less than or equal to the pivot point
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do j = iend, istart, -1_pInt
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if (a(1,j) <= a(1,istart)) exit
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if (a(sort,j) <= a(sort,istart)) exit
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enddo
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! find the first element on the left side greater than the pivot point
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do i = istart, iend
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if (a(1,i) > a(1,istart)) exit
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enddo
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if (i < j) then ! if the indexes do not cross, exchange values
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do k = 1_pInt, int(size(a,1_pInt), pInt)
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tmp = a(k,i)
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a(k,i) = a(k,j)
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a(k,j) = tmp
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enddo
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else ! if they do cross, exchange left value with pivot and return with the partition index
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do k = 1_pInt, int(size(a,1_pInt), pInt)
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tmp = a(k,istart)
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a(k,istart) = a(k,j)
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a(k,j) = tmp
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if (a(sort,i) > a(sort,istart)) exit
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enddo
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cross: if (i >= j) then ! if the indices cross, exchange left value with pivot and return with the partition index
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tmp = a(:,istart)
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a(:,istart) = a(:,j)
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a(:,j) = tmp
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qsort_partition = j
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return
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endif
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else cross ! if they do not cross, exchange values
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tmp = a(:,i)
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a(:,i) = a(:,j)
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a(:,j) = tmp
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endif cross
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enddo
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end function qsort_partition
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@ -2713,7 +2728,7 @@ end function math_clip
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#if defined(__PGI)
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!--------------------------------------------------------------------------------------------------
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!> @brief substitute for the norm2 intrinsic which is not available when using PGI 18.10
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!> @brief substitute for the norm2 intrinsic which is not available in PGI 18.10
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!--------------------------------------------------------------------------------------------------
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real(pReal) pure function norm2(v)
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