Developer Reference for Intel® oneAPI Math Kernel Library for Fortran
?dgmm_batch
Computes groups of matrix-vector product using general matrices.
Syntax
call sdgmm_batch(left_right_array, m_array, n_array, a_array, lda_array, x_array, incx_array,
c_array, ldc_array, group_count, group_size)
call ddgmm_batch(left_right_array, m_array, n_array, a_array, lda_array, x_array, incx_array,
c_array, ldc_array, group_count, group_size)
call cdgmm_batch(left_right_array, m_array, n_array, a_array, lda_array, x_array, incx_array,
c_array, ldc_array, group_count, group_size)
call zdgmm_batch(left_right_array, m_array, n_array, a_array, lda_array, x_array, incx_array,
c_array, ldc_array, group_count, group_size)
Include Files
mkl.fi
Description
The ?dgmm_batchcblas_?dgmm_batch routines perform a series of diagonal matrix-matrix product. The diagonal matrices are stored as dense vectors and the operations are performed with group of matrices and vectors. .
Each group contains matrices and vectors with the same parameters (size, increments). The operation is defined as:
idx = 0
For i = 0 … group_count – 1
left_right, m, n, lda, incx, ldc and group_size at position i in left_right_array, m_array, n_array, lda_array, incx_array, ldc_array and group_size_array
for j = 0 … group_size – 1
a and c are matrices of size mxn at position idx in a_array and c_array
x is a vector of size m or n depending on left_right, at position idx in x_array
if (left_right == oneapi::mkl::side::left) c := diag(x) * a
else c := a * diag(x)
idx := idx + 1
end for
end for
The number of entries in a_array , x_array , and c_array is total_batch_count = the sum of all of the group_size entries.
Input Parameters
- layout
-
Specifies whether two-dimensional array storage is row-major (CblasRowMajor) or column-major (CblasColMajor).
- left_right_array
-
CHARACTER*1 .
Array of size group_count . For the group i , left_righti = left_right_array [i] specifies the position of the diagonal matrix in the matrix product.
if left_righti = ‘L’ or ‘l’ , then C = diag(X) * A .
if left_righti = ‘R’ or ‘r’ , then C = A * diag(X).
- m_array
-
INTEGER . Array of size group_count . For the group i , mi = m_array [i] is the number of rows of the matrix A and C .
- n_array
-
INTEGER . Array of size group_count . For the group i , ni = n_array [i] is the number of columns in the matrix A and C .
- a_array
-
INTEGER*8 for Intel® 64 architecture
Array of size total_batch_count of pointers used to store A matrices. The array allocated for the A matrices of the group i must be of size at least ldai * ni .
- lda_array
-
INTEGER . Array of size group_count . For the group i , ldai = lda_array [i] is the leading dimension of the matrix A . It must be positive and at least mi .
- x_array
-
INTEGER*8 for Intel® 64 architecture Array of size total_batch_count of pointers used to store x vectors. The array allocated for the x vectors of the group i must be of size at least (1 + leni – 1)*abs( incxi )) where leni is ni if the diagonal matrix is on the right of the product or mi otherwise.
- incx_array
-
INTEGER. Array of size group_count . For the group i , incxi = incx_array [i] is the stride of vector x .
- c_array
-
INTEGER*8 for Intel® 64 architecture
Array of size total_batch_count of pointers used to store C matrices. The array allocated for the C matrices of the group i must be of size at least ldci * ni ,
- ldc_array
-
INTEGER. Array of size group_count . For the group i , ldci = ldc_array [i] is the leading dimension of the matrix C . It must be positive and at least mi .
- group_count
-
INTEGER . Number of groups. Must be at least 0.
- group_size
-
INTEGER . Array of size group_count . The element group_count [i] is the number of operations in the group i . Each element in group_size must be at least 0.
Output Parameters
- c_array
-
Array of pointers holding the total_batch_count updated matrix C .