• NAME
• SYNOPSIS
• F95 INTERFACE
• C INTERFACE
• ARGUMENTS

NAME

vsint - compute the discrete Fourier sine transform of an odd sequence. The VSINT transforms are unnormalized inverses of themselves, so a call of VSINT followed by another call of VSINT will multiply the input sequence by 2 * (N+1). The VSINT transforms are normalized, so a call of VSINT followed by a call of VSINT will return the original sequence.

SYNOPSIS

  SUBROUTINE VSINT( M, N, X, XT, MDIMX, WSAVE)
  INTEGER M, N, MDIMX
  REAL X(MDIMX,*), XT(MDIMX,*), WSAVE(*)

  SUBROUTINE VSINT_64( M, N, X, XT, MDIMX, WSAVE)
  INTEGER*8 M, N, MDIMX
  REAL X(MDIMX,*), XT(MDIMX,*), WSAVE(*)

F95 INTERFACE

  SUBROUTINE SINT( [M], [N], X, XT, [MDIMX], WSAVE)
  INTEGER :: M, N, MDIMX
  REAL, DIMENSION(:) :: WSAVE
  REAL, DIMENSION(:,:) :: X, XT

  SUBROUTINE SINT_64( [M], [N], X, XT, [MDIMX], WSAVE)
  INTEGER(8) :: M, N, MDIMX
  REAL, DIMENSION(:) :: WSAVE
  REAL, DIMENSION(:,:) :: X, XT

C INTERFACE

#include <sunperf.h>

void vsint(int m, int n, float *x, float *xt, int mdimx, float *wsave);

void vsint_64(long m, long n, float *x, float *xt, long mdimx, float *wsave);

ARGUMENTS

• M (input)
  The number of sequences to be transformed. M > = 0.

• N (input)
  Length of the sequence to be transformed. These subroutines are most efficient when N+1 is a product of small primes. N > = 0.

• X (input/output)
  On entry, a real two-dimensional array with dimensions of (MDIMX x (N+1)) whose rows contain the sequences to be transformed. On exit, the sine transform of the input.

• XT (input/output)
  A real two-dimensional work array with dimensions of (MDIMX x (N+1)).

• MDIMX (input)
  Leading dimension of the arrays X and XT as specified in a dimension or type statement. MDIMX > = M.

• WSAVE (input)
  On entry, an array with dimension of at least int(2.5 * N + 15) initialized by VSINTI.