version 1.38, 2004/09/21 05:23:13 |
version 1.44, 2005/01/12 10:38:07 |
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* DEVELOPER SHALL HAVE NO LIABILITY IN CONNECTION WITH THE USE, |
* DEVELOPER SHALL HAVE NO LIABILITY IN CONNECTION WITH THE USE, |
* PERFORMANCE OR NON-PERFORMANCE OF THE SOFTWARE. |
* PERFORMANCE OR NON-PERFORMANCE OF THE SOFTWARE. |
* |
* |
* $OpenXM: OpenXM_contrib2/asir2000/builtin/array.c,v 1.37 2004/09/15 01:43:32 noro Exp $ |
* $OpenXM: OpenXM_contrib2/asir2000/builtin/array.c,v 1.43 2004/12/18 16:50:10 saito Exp $ |
*/ |
*/ |
#include "ca.h" |
#include "ca.h" |
#include "base.h" |
#include "base.h" |
Line 760 void Psize(NODE arg,LIST *rp) |
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Line 760 void Psize(NODE arg,LIST *rp) |
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n = ((MAT)ARG0(arg))->row; m = ((MAT)ARG0(arg))->col; |
n = ((MAT)ARG0(arg))->row; m = ((MAT)ARG0(arg))->col; |
STOQ(m,q); MKNODE(s,q,0); STOQ(n,q); MKNODE(t,q,s); |
STOQ(m,q); MKNODE(s,q,0); STOQ(n,q); MKNODE(t,q,s); |
break; |
break; |
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case O_IMAT: |
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n = ((IMAT)ARG0(arg))->row; m = ((IMAT)ARG0(arg))->col; |
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STOQ(m,q); MKNODE(s,q,0); STOQ(n,q); MKNODE(t,q,s); |
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break; |
default: |
default: |
error("size : invalid argument"); break; |
error("size : invalid argument"); break; |
} |
} |
Line 1171 int generic_gauss_elim_hensel(MAT mat,MAT *nmmat,Q *dn |
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Line 1175 int generic_gauss_elim_hensel(MAT mat,MAT *nmmat,Q *dn |
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int *cinfo,*rinfo; |
int *cinfo,*rinfo; |
int *rind,*cind; |
int *rind,*cind; |
int count; |
int count; |
struct oEGT eg_mul,eg_inv,tmp0,tmp1; |
int ret; |
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struct oEGT eg_mul,eg_inv,eg_intrat,eg_check,tmp0,tmp1; |
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int period; |
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int *wx,*ptr; |
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int wxsize,nsize; |
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N wn; |
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Q wq; |
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a0 = (Q **)mat->body; |
a0 = (Q **)mat->body; |
row = mat->row; col = mat->col; |
row = mat->row; col = mat->col; |
Line 1219 int generic_gauss_elim_hensel(MAT mat,MAT *nmmat,Q *dn |
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Line 1229 int generic_gauss_elim_hensel(MAT mat,MAT *nmmat,Q *dn |
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*cindp = cind = (int *)MALLOC_ATOMIC((ri)*sizeof(int)); |
*cindp = cind = (int *)MALLOC_ATOMIC((ri)*sizeof(int)); |
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init_eg(&eg_mul); init_eg(&eg_inv); |
init_eg(&eg_mul); init_eg(&eg_inv); |
for ( q = ONE, count = 0; ; count++ ) { |
init_eg(&eg_check); init_eg(&eg_intrat); |
fprintf(stderr,"."); |
period = F4_INTRAT_PERIOD; |
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nsize = period; |
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wxsize = rank*ri*nsize; |
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wx = (int *)MALLOC_ATOMIC(wxsize*sizeof(int)); |
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for ( i = 0; i < wxsize; i++ ) wx[i] = 0; |
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for ( q = ONE, count = 0; ; ) { |
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if ( DP_Print > 3 ) |
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fprintf(stderr,"o"); |
/* wc = -b mod md */ |
/* wc = -b mod md */ |
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get_eg(&tmp0); |
for ( i = 0; i < rank; i++ ) |
for ( i = 0; i < rank; i++ ) |
for ( j = 0, bi = b[i], wi = wc[i]; j < ri; j++ ) |
for ( j = 0, bi = b[i], wi = wc[i]; j < ri; j++ ) |
if ( u = (Q)bi[j] ) { |
if ( u = (Q)bi[j] ) { |
Line 1231 int generic_gauss_elim_hensel(MAT mat,MAT *nmmat,Q *dn |
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Line 1249 int generic_gauss_elim_hensel(MAT mat,MAT *nmmat,Q *dn |
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wi[j] = t; |
wi[j] = t; |
} else |
} else |
wi[j] = 0; |
wi[j] = 0; |
/* wc = A^(-1)wc; wc is normalized */ |
/* wc = A^(-1)wc; wc is not normalized */ |
get_eg(&tmp0); |
solve_by_lu_mod(w,rank,md,wc,ri,0); |
solve_by_lu_mod(w,rank,md,wc,ri); |
/* wx += q*wc */ |
get_eg(&tmp1); |
ptr = wx; |
add_eg(&eg_inv,&tmp0,&tmp1); |
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/* x = x-q*wc */ |
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for ( i = 0; i < rank; i++ ) |
for ( i = 0; i < rank; i++ ) |
for ( j = 0, xi = x[i], wi = wc[i]; j < ri; j++ ) { |
for ( j = 0, wi = wc[i]; j < ri; j++ ) { |
STOQ(wi[j],u); mulq(q,u,&s); |
if ( wi[j] ) |
subq(xi[j],s,&u); xi[j] = u; |
muln_1(BD(NM(q)),PL(NM(q)),wi[j],ptr); |
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ptr += nsize; |
} |
} |
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count++; |
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get_eg(&tmp1); |
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add_eg(&eg_inv,&tmp0,&tmp1); |
get_eg(&tmp0); |
get_eg(&tmp0); |
for ( i = 0; i < rank; i++ ) |
for ( i = 0; i < rank; i++ ) |
for ( j = 0; j < ri; j++ ) { |
for ( j = 0; j < ri; j++ ) { |
Line 1259 int generic_gauss_elim_hensel(MAT mat,MAT *nmmat,Q *dn |
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Line 1279 int generic_gauss_elim_hensel(MAT mat,MAT *nmmat,Q *dn |
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add_eg(&eg_mul,&tmp0,&tmp1); |
add_eg(&eg_mul,&tmp0,&tmp1); |
/* q = q*md */ |
/* q = q*md */ |
mulq(q,mdq,&u); q = u; |
mulq(q,mdq,&u); q = u; |
if ( !(count % F4_INTRAT_PERIOD) && intmtoratm_q(xmat,NM(q),*nmmat,dn) ) { |
if ( count == period ) { |
for ( j = k = l = 0; j < col; j++ ) |
get_eg(&tmp0); |
if ( cinfo[j] ) |
ptr = wx; |
rind[k++] = j; |
for ( i = 0; i < rank; i++ ) |
else |
for ( j = 0, xi = x[i]; j < ri; |
cind[l++] = j; |
j++, ptr += nsize ) { |
if ( gensolve_check(mat,*nmmat,*dn,rind,cind) ) { |
for ( k = nsize-1; k >= 0 && !ptr[k]; k-- ); |
fprintf(stderr,"\n"); |
if ( k >= 0 ) { |
print_eg("INV",&eg_inv); |
wn = NALLOC(k+1); |
print_eg("MUL",&eg_mul); |
PL(wn) = k+1; |
fflush(asir_out); |
for ( l = 0; l <= k; l++ ) BD(wn)[l] = (unsigned int)ptr[l]; |
return rank; |
NTOQ(wn,1,wq); |
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subq(xi[j],wq,&u); xi[j] = u; |
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} |
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} |
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ret = intmtoratm_q(xmat,NM(q),*nmmat,dn); |
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get_eg(&tmp1); add_eg(&eg_intrat,&tmp0,&tmp1); |
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if ( ret ) { |
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for ( j = k = l = 0; j < col; j++ ) |
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if ( cinfo[j] ) |
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rind[k++] = j; |
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else |
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cind[l++] = j; |
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get_eg(&tmp0); |
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ret = gensolve_check(mat,*nmmat,*dn,rind,cind); |
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get_eg(&tmp1); add_eg(&eg_check,&tmp0,&tmp1); |
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if ( ret ) { |
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if ( DP_Print > 3 ) { |
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fprintf(stderr,"\n"); |
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print_eg("INV",&eg_inv); |
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print_eg("MUL",&eg_mul); |
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print_eg("INTRAT",&eg_intrat); |
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print_eg("CHECK",&eg_check); |
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fflush(asir_out); |
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} |
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return rank; |
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} |
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} else { |
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period = period*3/2; |
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count = 0; |
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nsize += period; |
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wxsize += rank*ri*nsize; |
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wx = (int *)REALLOC(wx,wxsize*sizeof(int)); |
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for ( i = 0; i < wxsize; i++ ) wx[i] = 0; |
} |
} |
} |
} |
} |
} |
Line 1872 int find_lhs_and_lu_mod(unsigned int **a,int row,int c |
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Line 1924 int find_lhs_and_lu_mod(unsigned int **a,int row,int c |
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b = a^(-1)b |
b = a^(-1)b |
*/ |
*/ |
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void solve_by_lu_mod(int **a,int n,int md,int **b,int l) |
void solve_by_lu_mod(int **a,int n,int md,int **b,int l,int normalize) |
{ |
{ |
unsigned int *y,*c; |
unsigned int *y,*c; |
int i,j,k; |
int i,j,k; |
Line 1905 void solve_by_lu_mod(int **a,int n,int md,int **b,int |
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Line 1957 void solve_by_lu_mod(int **a,int n,int md,int **b,int |
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DMAR(t,a[i][i],0,md,c[i]) |
DMAR(t,a[i][i],0,md,c[i]) |
} |
} |
/* copy c to b[.][k] with normalization */ |
/* copy c to b[.][k] with normalization */ |
for ( i = 0; i < n; i++ ) |
if ( normalize ) |
b[i][k] = (int)(c[i]>m2 ? c[i]-md : c[i]); |
for ( i = 0; i < n; i++ ) |
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b[i][k] = (int)(c[i]>m2 ? c[i]-md : c[i]); |
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else |
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for ( i = 0; i < n; i++ ) |
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b[i][k] = c[i]; |
} |
} |
} |
} |
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