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Wrapper routine for using the Intel MKL xGEMM matrix multiplication routines
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subroutine matrix_multiply(first_matrix, first_transposed, second_matrix, second_transposed, result_matrix) | |
!This subroutine multiplies two matrices using the Intel MKL xGEMM multiplication routines | |
!The routines can be a little tricky, so I've made it a little easier to use them consistently | |
!first_matrix and second_matrix are the input matrices | |
!first_transposed and second_transposed are integers indicating (with a 1 or 0) whether or not | |
!the respective matrix is transposed | |
!The resulting matrix is stored in result_matrix, but you'll have to allocate that outside the routine | |
!The sGEMM below can be changed to dGEMM for double precision without any other changes to the | |
!subroutine call. You'll then have to change the 'real' variables to 'double precision'. | |
real, intent(in) :: first_matrix(:,:), second_matrix(:,:) | |
real, intent(inout) :: result_matrix(:,:) | |
integer, intent(in) :: first_transposed, second_transposed | |
integer :: a1,a2,b1,b2 | |
a1 = size(first_matrix,1) | |
a2 = size(first_matrix,2) | |
b1 = size(second_matrix,1) | |
b2 = size(second_matrix,2) | |
if (first_transposed .AND. second_transposed) then | |
call sGEMM('T','T',a2,b1,b2,1.0,first_matrix,a1,second_matrix,b1,0.0,result_matrix,a2) | |
else if (.NOT. first_transposed .AND. second_transposed) then | |
call sGEMM('N','T',a1,b1,b2,1.0,first_matrix,a1,second_matrix,b1,0.0,result_matrix,a1) | |
else if (first_transposed .AND. .NOT. second_transposed) then | |
call sGEMM('T','N',a2,b2,b1,1.0,first_matrix,a1,second_matrix,b1,0.0,result_matrix,a2) | |
else if (.NOT. first_transposed .AND. .NOT. second_transposed) then | |
call sGEMM('N','N',a1,b2,b1,1.0,first_matrix,a1,second_matrix,b1,0.0,result_matrix,a1) | |
end if | |
end subroutine matrix_multiply |
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