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📄 enc.c

📁 剑桥大学David J.C. MacKay 个人网站公布的2006年的代码
💻 C
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/* ENC.C - Encoding procedures. *//* Copyright (c) 2000, 2001 by Radford M. Neal  * * Permission is granted for anyone to copy, use, modify, or distribute this * program and accompanying programs and documents for any purpose, provided  * this copyright notice is retained and prominently displayed, along with * a note saying that the original programs are available from Radford Neal's * web page, and note is made of any changes made to the programs.  The * programs and documents are distributed without any warranty, express or * implied.  As the programs were written for research purposes only, they have * not been tested to the degree that would be advisable in any important * application.  All use of these programs is entirely at the user's own risk. */#include <stdio.h>#include <stdlib.h>#include <math.h>#include "rand.h"#include "alloc.h"#include "mod2sparse.h"#include "mod2dense.h"#include "mod2convert.h"#include "rcode.h"#include "enc.h"/* The procedures in this module obtain the generator matrix to use for   encoding from the global variables declared in rcode.h *//* ENCODE A BLOCK USING A SPARSE REPRESENTATION OF THE GENERATOR MATRIX. */void sparse_encode( char *sblk,  char *cblk){  int i, j;  mod2entry *e;  char *x, *y;  x = chk_alloc (M, sizeof *x);  y = chk_alloc (M, sizeof *y);  /* Multiply the vector of source bits by the systematic columns of the      parity check matrix, giving x.  Also copy these bits to the coded block. */  for (i = 0; i<M; i++) x[i] = 0;  for (j = M; j<N; j++)  {     cblk[cols[j]] = sblk[j-M];    if (sblk[j-M]==1)    { for (e = mod2sparse_first_in_col(H,cols[j]);           !mod2sparse_at_end(e);           e = mod2sparse_next_in_col(e))      { x[mod2sparse_row(e)] ^= 1;      }    }  }   /* Solve Ly=x for y by forward substitution, then U(cblk)=y by backward     substitution. */  if (!mod2sparse_forward_sub(L,rows,x,y)   || !mod2sparse_backward_sub(U,cols,y,cblk))  {     abort(); /* Shouldn't occur, even if the parity check matrix has                 redundant rows */  }  free(x);  free(y);}/* ENCODE A BLOCK USING DENSE REPRESENTATION OF GENERATOR MATRIX. */void dense_encode( char *sblk,  char *cblk,  mod2dense *u,  mod2dense *v){  int j;  /* Copy source bits to the systematic part of the coded block. */  for (j = M; j<N; j++)   { cblk[cols[j]] = sblk[j-M];  }  /* Multiply by Inv(A) X B to produce check bits. */  for (j = M; j<N; j++)  { mod2dense_set(u,j-M,0,sblk[j-M]);   }    mod2dense_multiply(G,u,v);  /* Copy check bits to the right places in the coded block. */  for (j = 0; j<M; j++)  { cblk[cols[j]] = mod2dense_get(v,j,0);  }}/* ENCODE A BLOCK USING MIXED REPRESENTATION OF GENERATOR MATRIX. */void mixed_encode( char *sblk,  char *cblk,  mod2dense *u,  mod2dense *v){  mod2entry *e;  int j;  /* Multiply the vector of source bits by the message bit columns of the      parity check matrix.  Also copy these bits to the coded block.  Take     account of how columns have been reordered. */  mod2dense_clear(u);  for (j = M; j<N; j++)  {     cblk[cols[j]] = sblk[j-M];    if (sblk[j-M]==1)    { for (e = mod2sparse_first_in_col(H,cols[j]);           !mod2sparse_at_end(e);           e = mod2sparse_next_in_col(e))      { (void) mod2dense_flip(u,mod2sparse_row(e),0);      }    }  }  /* Multiply by Inv(A) to produce check bits. */  mod2dense_multiply(G,u,v);  /* Copy check bits to the right places in the coded block. */  for (j = 0; j<M; j++)  { cblk[cols[j]] = mod2dense_get(v,j,0);  }}

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