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Diffstat (limited to 'src/signalProcessing/ifft/difftbi.c')
| -rw-r--r-- | src/signalProcessing/ifft/difftbi.c | 321 |
1 files changed, 0 insertions, 321 deletions
diff --git a/src/signalProcessing/ifft/difftbi.c b/src/signalProcessing/ifft/difftbi.c deleted file mode 100644 index 2b60ef27..00000000 --- a/src/signalProcessing/ifft/difftbi.c +++ /dev/null @@ -1,321 +0,0 @@ -/* - * Scilab ( http://www.scilab.org/ ) - This file is part of Scilab - * Copyright (C) 2008-2008 - INRIA - Allan SIMON - * - * This file must be used under the terms of the CeCILL. - * This source file is licensed as described in the file COPYING, which - * you should have received as part of this distribution. The terms - * are also available at - * http://www.cecill.info/licences/Licence_CeCILL_V2-en.txt - * - */ - -#include <stdlib.h> -#include <stdio.h> -#include "max.h" -#include "ifft_internal.h" - - -/* -c arrays a and b originally hold the real and imaginary -c components of the data, and return the real and -c imaginary components of the resulting fourier coefficients. -c multivariate data is indexed according to the fortran -c array element successor function, without limit -c on the number of implied multiple subscripts. -c the subroutine is called once for each variate. -c the calls for a multivariate transform may be in any order. -c -c n is the dimension of the current variable. -c nspn is the spacing of consecutive data values -c while indexing the current variable. -c nseg*n*nspn is the total number of complex data values. -c the sign of isn determines the sign of the complex -c exponential, and the magnitude of isn is normally one. -c the magnitude of isn determines the indexing increment for a&b. -c -c if fft is called twice, with opposite signs on isn, an -c identity transformation is done...calls can be in either order. -c the results are scaled by 1/n when the sign of isn is positive. -c -c a tri-variate transform with a(n1,n2,n3), b(n1,n2,n3) -c is computed by -c call fft(a,b,n2*n3,n1,1,-1) -c call fft(a,b,n3,n2,n1,-1) -c call fft(a,b,1,n3,n1*n2,-1) -c -c a single-variate transform of n complex data values is computed by -c call fft(a,b,1,n,1,-1) -c -c the data may alternatively be stored in a single complex -c array a, then the magnitude of isn changed to two to -c give the correct indexing increment and a(2) used to -c pass the initial address for the sequence of imaginary -c values, e.g. -c -c -c array nfac is working storage for factoring n. the smallest -c number exceeding the 15 locations provided is 12,754,584. -c! -*/ - -void difftbi ( double* a , double* b , int nseg , int n , int nspn , - int isn , int ierr) -{ - - double* rstak ; - int* istak ; - - int lout = 0 ; - int lnow = 10; - int lused= 10; - - int lbook = 10 ; - - - int nfac[15] ; - int i ; - int in ; - int j = 3 ; - int j2 = 3 ; - int j3 = 3 ; - int jj = 9; - int m = 0 ; - int k ; - int kt ; - int kkk ; - int nspan ; - int nitems ; - int ntot ; - int maxp = 0; - int maxf ; - int itype; - int istkgt ; - int isize[] = {1,1,1,2,2} ; - - int nf = abs ( n ) ; - - ierr = 0 ; - - /*determine the factors of n */ - - - if ( nf == 1) - return ; - - k = nf ; - - nspan = abs ( nf*nspn ) ; - ntot = abs ( nspan*nseg) ; - - - if ( isn*ntot == 0 ) - { - ierr = 1 ; - return ; - } - - - - - while ( (k- (int)(k/16)*16 ) == 0 ) - { - m++; - nfac[m-1] = 4 ; - k = k >> 4 ; - } - - - - - do - { - while ( k%jj == 0 ) - { - m++; - nfac[m-1] = j ; - k /= jj ; - - } - - j+=2; - jj= j*j ; - - }while ( jj <= k); - - - - - - if ( k <= 4) - { - - kt = m; - nfac[m] = k; - if ( k != 1 ) - m++; - } - else - { - if ( (k & 3) == 0 ) - { - m++; - nfac[m-1] = 2 ; - k = k >> 2 ; - } - - /*all square factor out now but k >= 5 still */ - kt = m ; - maxp = max ( (kt+1)*2 , k-1); - j=2; - - do - { - if ( k%j == 0 ) - { - - m++; - nfac[m-1] = j ; - k /= j ; - } - - j = (j+1) | 1 ; - - }while ( j <= k ); - - } - - - - if ( m <= ( kt+1) ) - maxp = m + kt + 1 ; - - - - if ( m + kt > 15) - { - ierr = 2 ; - - return ; - } - - - if ( kt != 0 ) - { - j = kt ; - - do{ - m++; - - nfac[m-1] = nfac[j-1]; - j--; - }while ( j != 0) ; - } - - - maxf = nfac[m-kt-1] ; - - if ( kt > 0 ) - maxf = max ( nfac[kt-1] , maxf ); - - - - - for ( kkk = 1 ; kkk <= m ; kkk++ ) - { - maxf = max ( maxf , nfac[kkk-1]); - - } - - - - - - - - nitems = maxf * 4 ; - itype = 4 ; - - - istkgt = 2 + ((lnow-1)/2) ;/*lnow = 10*/ - istkgt = 6; - - /*i = ( (istkgt - 1 + nitems) * isize[3] -1) + 3 ;*/ - i = 12 + nitems*2; - - - - istak = (int*) malloc ( sizeof (int) * (unsigned int) i); - - istak[i-2] = itype ; - istak[i-1] = lnow ; - lout ++ ; - lnow = i ; - lused = max ( lused , lnow ); - - j = istkgt ; - jj = j + maxf ; - j2 = jj+ maxf ; - j3 = j2+ maxf ; - - nitems = maxp ; - itype = 2 ; - - /*istkgt = ( lnow*isize[1] -1)/isize[1] + 2;*/ - istkgt = lnow + 1 ; - /*i = ( (istkgt - 1 + nitems) * isize[1] -1) / isize[1] + 3 ;*/ - i = ( ( lnow + nitems) * isize[1] -1) / isize[1] + 3 ; - istak = (int*) realloc ( istak ,sizeof (int) * (unsigned int) i); - rstak = (double*) malloc ( sizeof (double) * (unsigned int) i); - - - - - - - istak[i-2] = itype ; - istak[i-1] = lnow ; - lout ++ ; - lnow = i ; - lused = max ( lused , lnow ); - - k = istkgt ; - -/* -c la carte suivante est a supprimer si simple precision -c next instruction commented by FD&MG (simulog residue?) -c ******************************************** -c k=2*k-1 -c ********************************************* -*/ - - - - difftmx( a , b , ntot , nf , nspan , isn , m , kt , &rstak[j-1] , &rstak[jj-1] , &rstak[j2-1] , &rstak[j3-1] , &istak[k-1] , nfac); - - k =2 ; - - in = 2 ; - - if (!( lbook <= lnow && lnow <= lused )) - { - ierr = 3 ; - return ; - } - - while ( in > 0) - { - if ( lbook > istak[lnow-1] || istak[lnow-1] >= lnow-1) - { - ierr = 4 ; - } - - lout-- ; - lnow = istak[lnow-1] ; - in-- ; - } - - free(istak); - free(rstak); - return ; -} |