Developer Reference for Intel® oneAPI Math Kernel Library for Fortran

ID 766686
Date 7/13/2023
Public

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p?tranc

Transposes a complex distributed matrix, conjugated.

Syntax

call pctranc(m, n, alpha, a, ia, ja, desca, beta, c, ic, jc, descc)

call pztranc(m, n, alpha, a, ia, ja, desca, beta, c, ic, jc, descc)

Include Files

  • mkl_pblas.h

Description

The p?tranc routines transpose a complex distributed matrix. The operation is defined as

sub(C):=beta*sub(C) + alpha*conjg(sub(A)'),

where:

alpha and beta are scalars,

sub(C) is an m-by-n distributed matrix, sub(C)=C(ic:ic+m-1, jc:jc+n-1).

sub(A) is a distributed matrix, sub(A)=A(ia:ia+n-1, ja:ja+m-1).

Input Parameters

m

(global) INTEGER. Specifies the number of rows of the distributed matrix sub(C), m 0.

n

(global) INTEGER. Specifies the number of columns of the distributed matrix sub(C) , n 0.

alpha

(global)COMPLEX for pctranc

DOUBLE COMPLEX for pztranc

Specifies the scalar alpha.

a

(local)COMPLEX for pctranc

DOUBLE COMPLEX for pztranc

Array, size (lld_a, LOCq(ja+m-1)). This array contains the local pieces of the distributed matrix sub(A).

ia, ja

(global) INTEGER. The row and column indices in the distributed matrix A indicating the first row and the first column of the submatrix sub(A), respectively.

desca

(global and local) INTEGER array of dimension 9. The array descriptor of the distributed matrix A.

beta

(global)COMPLEX for pctranc

DOUBLE COMPLEX for pztranc

Specifies the scalar beta.

When beta is equal to zero, then sub(C) need not be set on input.

c

(local)COMPLEX for pctranc

DOUBLE COMPLEX for pztranc

Array, size (lld_c, LOCq(jc+n-1)).

This array contains the local pieces of the distributed matrix sub(C).

ic, jc

(global) INTEGER. The row and column indices in the distributed matrix C indicating the first row and the first column of the submatrix sub(C), respectively.

descc

(global and local) INTEGER array of dimension 9. The array descriptor of the distributed matrix C.

Output Parameters

c

Overwritten by the updated submatrix.