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📄 rscode.c

📁 二维码QR的编码实现。C语言实现。希望各位一起学习。一起做条码开发
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/* * qrencode - QR Code encoder * * Reed solomon encoder. This code is taken from Phil Karn's libfec then * editted and packed into a pair of .c and .h files. * * Copyright (C) 2002, 2003, 2004, 2006 Phil Karn, KA9Q * (libfec is released under the GNU Lesser General Public License.) * * Copyright (C) 2006, 2007, 2008 Kentaro Fukuchi <fukuchi@megaui.net> * * This library is free software; you can redistribute it and/or * modify it under the terms of the GNU Lesser General Public * License as published by the Free Software Foundation; either * version 2.1 of the License, or any later version. * * This library is distributed in the hope that it will be useful, * but WITHOUT ANY WARRANTY; without even the implied warranty of * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU * Lesser General Public License for more details. * * You should have received a copy of the GNU Lesser General Public * License along with this library; if not, write to the Free Software * Foundation, Inc., 51 Franklin St, Fifth Floor, Boston, MA 02110-1301 USA */#include <stdlib.h>#include <string.h>#include "rscode.h"/* Stuff specific to the 8-bit symbol version of the general purpose RS codecs * */typedef unsigned char data_t;/** * Reed-Solomon codec control block */struct _RS {	int mm;              /* Bits per symbol */	int nn;              /* Symbols per block (= (1<<mm)-1) */	data_t *alpha_to;     /* log lookup table */	data_t *index_of;     /* Antilog lookup table */	data_t *genpoly;      /* Generator polynomial */	int nroots;     /* Number of generator roots = number of parity symbols */	int fcr;        /* First consecutive root, index form */	int prim;       /* Primitive element, index form */	int iprim;      /* prim-th root of 1, index form */	int pad;        /* Padding bytes in shortened block */	int gfpoly;	struct _RS *next;};RS *rslist = NULL;static inline int modnn(RS *rs, int x){	while (x >= rs->nn) {		x -= rs->nn;		x = (x >> rs->mm) + (x & rs->nn);	}	return x;}#define MODNN(x) modnn(rs,x)#define MM (rs->mm)#define NN (rs->nn)#define ALPHA_TO (rs->alpha_to) #define INDEX_OF (rs->index_of)#define GENPOLY (rs->genpoly)#define NROOTS (rs->nroots)#define FCR (rs->fcr)#define PRIM (rs->prim)#define IPRIM (rs->iprim)#define PAD (rs->pad)#define A0 (NN)/* Initialize a Reed-Solomon codec * symsize = symbol size, bits * gfpoly = Field generator polynomial coefficients * fcr = first root of RS code generator polynomial, index form * prim = primitive element to generate polynomial roots * nroots = RS code generator polynomial degree (number of roots) * pad = padding bytes at front of shortened block */static RS *init_rs_char(int symsize, int gfpoly, int fcr, int prim, int nroots, int pad){  RS *rs;/* Common code for intializing a Reed-Solomon control block (char or int symbols) * Copyright 2004 Phil Karn, KA9Q * May be used under the terms of the GNU Lesser General Public License (LGPL) *///#undef NULL//#define NULL ((void *)0)  int i, j, sr,root,iprim;  rs = NULL;  /* Check parameter ranges */  if(symsize < 0 || symsize > (int)(8*sizeof(data_t))){    goto done;  }  if(fcr < 0 || fcr >= (1<<symsize))    goto done;  if(prim <= 0 || prim >= (1<<symsize))    goto done;  if(nroots < 0 || nroots >= (1<<symsize))    goto done; /* Can't have more roots than symbol values! */  if(pad < 0 || pad >= ((1<<symsize) -1 - nroots))    goto done; /* Too much padding */  rs = (RS *)calloc(1,sizeof(RS));  if(rs == NULL)    goto done;  rs->mm = symsize;  rs->nn = (1<<symsize)-1;  rs->pad = pad;  rs->alpha_to = (data_t *)malloc(sizeof(data_t)*(rs->nn+1));  if(rs->alpha_to == NULL){    free(rs);    rs = NULL;    goto done;  }  rs->index_of = (data_t *)malloc(sizeof(data_t)*(rs->nn+1));  if(rs->index_of == NULL){    free(rs->alpha_to);    free(rs);    rs = NULL;    goto done;  }  /* Generate Galois field lookup tables */  rs->index_of[0] = A0; /* log(zero) = -inf */  rs->alpha_to[A0] = 0; /* alpha**-inf = 0 */  sr = 1;  for(i=0;i<rs->nn;i++){    rs->index_of[sr] = i;    rs->alpha_to[i] = sr;    sr <<= 1;    if(sr & (1<<symsize))      sr ^= gfpoly;    sr &= rs->nn;  }  if(sr != 1){    /* field generator polynomial is not primitive! */    free(rs->alpha_to);    free(rs->index_of);    free(rs);    rs = NULL;    goto done;  }  /* Form RS code generator polynomial from its roots */  rs->genpoly = (data_t *)malloc(sizeof(data_t)*(nroots+1));  if(rs->genpoly == NULL){    free(rs->alpha_to);    free(rs->index_of);    free(rs);    rs = NULL;    goto done;  }  rs->fcr = fcr;  rs->prim = prim;  rs->nroots = nroots;  rs->gfpoly = gfpoly;  /* Find prim-th root of 1, used in decoding */  for(iprim=1;(iprim % prim) != 0;iprim += rs->nn)    ;  rs->iprim = iprim / prim;  rs->genpoly[0] = 1;  for (i = 0,root=fcr*prim; i < nroots; i++,root += prim) {    rs->genpoly[i+1] = 1;    /* Multiply rs->genpoly[] by  @**(root + x) */    for (j = i; j > 0; j--){      if (rs->genpoly[j] != 0)	rs->genpoly[j] = rs->genpoly[j-1] ^ rs->alpha_to[modnn(rs,rs->index_of[rs->genpoly[j]] + root)];      else	rs->genpoly[j] = rs->genpoly[j-1];    }    /* rs->genpoly[0] can never be zero */    rs->genpoly[0] = rs->alpha_to[modnn(rs,rs->index_of[rs->genpoly[0]] + root)];  }  /* convert rs->genpoly[] to index form for quicker encoding */  for (i = 0; i <= nroots; i++)    rs->genpoly[i] = rs->index_of[rs->genpoly[i]]; done:;  return rs;}RS *init_rs(int symsize, int gfpoly, int fcr, int prim, int nroots, int pad){	RS *rs;	for(rs = rslist; rs != NULL; rs = rs->next) {		if(rs->nroots != nroots) continue;		if(rs->pad != pad) continue;		if(rs->mm != symsize) continue;		if(rs->gfpoly != gfpoly) continue;		if(rs->fcr != fcr) continue;		if(rs->prim != prim) continue;		return rs;	}	rs = init_rs_char(symsize, gfpoly, fcr, prim, nroots, pad);	rs->next = rslist;	rslist = rs;	return rs;}void free_rs_char(RS *rs){	free(rs->alpha_to);	free(rs->index_of);	free(rs->genpoly);	free(rs);}/* The guts of the Reed-Solomon encoder, meant to be #included * into a function body with the following typedefs, macros and variables supplied * according to the code parameters: * data_t - a typedef for the data symbol * data_t data[] - array of NN-NROOTS-PAD and type data_t to be encoded * data_t parity[] - an array of NROOTS and type data_t to be written with parity symbols * NROOTS - the number of roots in the RS code generator polynomial, *          which is the same as the number of parity symbols in a block.            Integer variable or literal.	    *  * NN - the total number of symbols in a RS block. Integer variable or literal. * PAD - the number of pad symbols in a block. Integer variable or literal. * ALPHA_TO - The address of an array of NN elements to convert Galois field *            elements in index (log) form to polynomial form. Read only. * INDEX_OF - The address of an array of NN elements to convert Galois field *            elements in polynomial form to index (log) form. Read only. * MODNN - a function to reduce its argument modulo NN. May be inline or a macro. * GENPOLY - an array of NROOTS+1 elements containing the generator polynomial in index form * The memset() and memmove() functions are used. The appropriate header * file declaring these functions (usually <string.h>) must be included by the calling * program. * Copyright 2004, Phil Karn, KA9Q * May be used under the terms of the GNU Lesser General Public License (LGPL) */#undef A0#define A0 (NN) /* Special reserved value encoding zero in index form */void encode_rs_char(RS *rs, const data_t *data, data_t *parity){  int i, j;  data_t feedback;  memset(parity,0,NROOTS*sizeof(data_t));  for(i=0;i<NN-NROOTS-PAD;i++){    feedback = INDEX_OF[data[i] ^ parity[0]];    if(feedback != A0){      /* feedback term is non-zero */#ifdef UNNORMALIZED      /* This line is unnecessary when GENPOLY[NROOTS] is unity, as it must       * always be for the polynomials constructed by init_rs()       */      feedback = MODNN(NN - GENPOLY[NROOTS] + feedback);#endif      for(j=1;j<NROOTS;j++)	parity[j] ^= ALPHA_TO[MODNN(feedback + GENPOLY[NROOTS-j])];    }    /* Shift */    memmove(&parity[0],&parity[1],sizeof(data_t)*(NROOTS-1));    if(feedback != A0)      parity[NROOTS-1] = ALPHA_TO[MODNN(feedback + GENPOLY[0])];    else      parity[NROOTS-1] = 0;  }}

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