function [n,c,wsave]=cfftb(n,c,wsave);
persistent iw1 iw2 ;
if isempty(iw1), iw1=0; end;
if isempty(iw2), iw2=0; end;
%***BEGIN PROLOGUE CFFTB
%***SUBSIDIARY
%***PURPOSE Compute the unnormalized inverse of CFFTF.
%***LIBRARY SLATEC (FFTPACK)
%***CATEGORY J1A2
%***TYPE COMPLEX (RFFTB-S, CFFTB-C)
%***KEYWORDS FFTPACK, FOURIER TRANSFORM
%***AUTHOR Swarztrauber, P. N., (NCAR)
%***DESCRIPTION
%
% ********************************************************************
% * NOTICE NOTICE NOTICE NOTICE NOTICE NOTICE NOTICE *
% ********************************************************************
% * *
% * This routine uses non-standard Fortran 77 constructs and will *
% * be removed from the library at a future date. You are *
% * requested to use CFFTB1. *
% * *
% ********************************************************************
%
% subroutine CFFTB computes the backward complex discrete Fourier
% transform (the Fourier synthesis). Equivalently, CFFTB computes
% a complex periodic sequence from its Fourier coefficients.
% The transform is defined below at output parameter C.
%
% A call of CFFTF followed by a call of CFFTB will multiply the
% sequence by N.
%
% The array WSAVE which is used by subroutine CFFTB must be
% initialized by calling subroutine CFFTI(N,WSAVE).
%
% Input Parameters
%
% N the length of the complex sequence C. The method is
% more efficient when N is the product of small primes.
%
% C a complex array of length N which contains the sequence
%
% WSAVE a real work array which must be dimensioned at least 4*N+15
% in the program that calls CFFTB. The WSAVE array must be
% initialized by calling subroutine CFFTI(N,WSAVE), and a
% different WSAVE array must be used for each different
% value of N. This initialization does not have to be
% repeated so long as N remains unchanged. Thus subsequent
% transforms can be obtained faster than the first.
% The same WSAVE array can be used by CFFTF and CFFTB.
%
% Output Parameters
%
% C For J=1,...,N
%
% C(J)=the sum from K=1,...,N of
%
% C(K)*EXP(I*(J-1)*(K-1)*2*PI/N)
%
% where I=SQRT(-1)
%
% WSAVE contains initialization calculations which must not be
% destroyed between calls of subroutine CFFTF or CFFTB
%
%***REFERENCES P. N. Swarztrauber, Vectorizing the FFTs, in Parallel
% Computations (G. Rodrigue, ed.), Academic Press,
% 1982, pp. 51-83.
%***ROUTINES CALLED CFFTB1
%***REVISION HISTORY (YYMMDD)
% 790601 DATE WRITTEN
% 830401 Modified to use SLATEC library source file format.
% 860115 Modified by Ron Boisvert to adhere to Fortran 77 by
% changing dummy array size declarations (1) to (*).
% 861211 REVISION DATE from Version 3.2
% 881128 Modified by Dick Valent to meet prologue standards.
% 891214 Prologue converted to Version 4.0 format. (BAB)
% 900131 Routine changed from user-callable to subsidiary
% because of non-standard Fortran 77 arguments in the
% call to CFFTB1. (WRB)
% 920501 Reformatted the REFERENCES section. (WRB)
%***end PROLOGUE CFFTB
c_shape=size(c);c=reshape(c,1,[]);
wsave_shape=size(wsave);wsave=reshape(wsave,1,[]);
%***FIRST EXECUTABLE STATEMENT CFFTB
if( n==1 )
c_shape=zeros(c_shape);c_shape(:)=c(1:numel(c_shape));c=c_shape;
wsave_shape=zeros(wsave_shape);wsave_shape(:)=wsave(1:numel(wsave_shape));wsave=wsave_shape;
return;
end;
iw1 = fix(n + n + 1);
iw2 = fix(iw1 + n + n);
[n,c,wsave,dumvar4,dumvar5]=cfftb1(n,c,wsave,wsave(sub2ind(size(wsave),max(iw1,1)):end),wsave(sub2ind(size(wsave),max(iw2,1)):end)); dumvar4i=find((wsave(sub2ind(size(wsave),max(iw1,1)):end))~=(dumvar4));dumvar5i=find((wsave(sub2ind(size(wsave),max(iw2,1)):end))~=(dumvar5)); wsave(iw1-1+dumvar4i)=dumvar4(dumvar4i); wsave(iw2-1+dumvar5i)=dumvar5(dumvar5i);
c_shape=zeros(c_shape);c_shape(:)=c(1:numel(c_shape));c=c_shape;
wsave_shape=zeros(wsave_shape);wsave_shape(:)=wsave(1:numel(wsave_shape));wsave=wsave_shape;
end
%DECK CFFTF1