Ellpack matrix-matrix multiply

SELLMM/DELLMM/CELLMM/ZELLMM

Name SELLMM/DELLMM/CELLMM/ZELLMM

Ellpack matrix-matrix multiply

Purpose Ellpack matrix-matrix multiply. These subprograms compute the matrix-matrix product AB, where A is a m-by-ksparse matrix, and B is a k-by-n

matrix. Optionally, A may be replaced by AT or A*, where AT or A* is a k-by-m

matrix, and B is a m-by-nmatrix. Here AT is the transpose and A* is the conjugate-transpose of A. The product may be stored in the result matrix C or optionally may be added to or subtracted from it. This is handled in a convenient, but general way by two scalar arguments, α and β, which are used as multipliers of the matrix product and the result matrix. Specifically, these subprograms compute matrix products of the form

C ← αAB + βC C ← αATB + βC C ← αA∗B + βC

Usage

VECLIB:

 

 

SUBROUTINE

SELLMM

 

INTEGER*4

transa, m, n, k, lda, maxnz, ldb, ldc, lwork

 

INTEGER*4

descra(*), indx(*)

 

REAL*4

alpha, beta

 

REAL*4

val(*), b(ldb,*), c(ldc,*), work(*)

CALL SELLMM (transa, m, n, k, alpha, descra, val, lda, indx, maxnz, b, ldb, beta, c, ldc, work, lwork)

SUBROUTINE

DELLMM

INTEGER*4

transa, m, n, k, lda, maxnz, ldb, ldc, lwork

INTEGER*4

descra(*), indx(*)

REAL*8

alpha, beta

REAL*8

val(*), b(ldb,*), c(ldc,*), work(*)

CALL DELLMM (transa, m, n, k, alpha, descra, val, lda, indx, maxnz, b, ldb, beta, c, ldc, work, lwork)

SUBROUTINE

CELLMM

INTEGER*4

transa, m, n, k, lda, maxnz, ldb, ldc, lwork

INTEGER*4

descra(*), indx(*)

COMPLEX*8

alpha, beta

COMPLEX*8

val(*), b(ldb,*), c(ldc,*), work(*)

CALL CELLMM (transa, m, n, k, alpha, descra, val, lda, indx, maxnz, b, ldb, beta, c, ldc, work, lwork)

Chapter 4 Sparse BLAS Operations 505