NAME

zfft3f - compute the Fourier coefficients of a periodic sequence.  The xFFT operations are unnormalized, so a call of xFFT3F followed by a call of xFFT3B will multiply the input sequence by M∗N∗K. 

SYNOPSIS

SUBROUTINE CFFT3F (M, N, K, CX, LDX, LD2X, RWSAVE, LWSAVE)

SUBROUTINE ZFFT3F (M, N, K, ZX, LDX, LD2X, DWSAVE, LWSAVE)

#include <sunperf.h>

void cfft3f (int m, int n, int k, complex ∗cx, int ldx, int ld2x, complex ∗wsave, int lwsave);

void zfft3f (int m, int n, int k, doublecomplex ∗zx, int ldx, int ld2x, doublecomplex ∗wsave, int lwsave);

ARGUMENTS

M Number of rows to be transformed.  These subroutines are most efficient when M is a product of small primes.  M >= 0. 

N Number of columns to be transformed.  These subroutines are most efficient when N is a product of small primes.  N >= 0. 

K Number of planes to be transformed.  These subroutines are most efficient when K is a product of small primes.  K >= 0. 

xX On entry, a three-dimensional array xX(M,N,K) that contains the sequences to be transformed. 

LDX Leading dimension of the array containing the data to be transformed.  LDX >= M. 

LD2X Second dimension of the array containing the data to be transformed.  LD2X >= N. 

xWSAVE Scratch array.  xWSAVE must have been initialized by xFFT3I. 

LWSAVE
Length of WSAVE.  LWSAVE >= (4 ∗ (M + N + MAX(M,N,K)) + 45).

SunOS 5.0  —  Last change: 10 Dec 1998