掌握DPCM编解码系统的基本原理。初步掌握实验用C/C++/Python等语言编程实现DPCM 编码器,并分析其压缩效率
二、实验内容 1、DPCM编解码原理在DPCM系统中, 预测器的输入是已经解码以后的样本。之所以不用原始样本来做预测,是因为在解码端无法得到原始样本,只能得到存在误差的样本。因此,在DPCM编码器中实际内嵌了一个解码器。在本次实验中,采用固定预测器和均匀量化器
三、实验代码1、计算概率分布
#include#include using namespace std; int prob(int height, int width, unsigned char* inbuf, double* outpro) { double size = height * width * 1.5; int num[256] = { 0 }; double pro[256] = { 0 }; for (int i = 0; i < size; i++) { num[(int)*(inbuf + i)]++; pro[(int)*(inbuf + i)] = num[(int)*(inbuf + i)] / size; } for (int i = 0; i < 256; i++) *(outpro + i) = pro[i]; return 0; }
2、计算psnr
#include#include using namespace std; int psnr(int height, int width, unsigned char* orbuf, unsigned char* rebuf, int dep) { double max = 255; double mse = 0; double psnr; for (int i = 0; i < height; i++) for (int j = 0; j < width; j++) { mse += (orbuf[i * width + j] - rebuf[i * width + j]) * (orbuf[i * width + j] - rebuf[i * width + j]); } mse = mse / (double)(width * height); psnr = 10 * log10((double)(max * max) / mse); cout << dep <<"bit "<< "PSNR = " << psnr << endl; return 0; }
3、dpcm编解码
#include#include using namespace std; int dpcm(int height, int width, unsigned char* orbuf, unsigned char* rebuf, unsigned char* errbuf, int dep) { for (int i = 0; i < height; i++) { for (int j = 0; j < width; j++) { if (j == 0) { *errbuf = (*orbuf - 128 + 255) / pow(2, 9 - dep); *rebuf = 128 + (*errbuf * pow(2, 9 - dep) - 255); rebuf++; orbuf++; errbuf++; } else { *errbuf = (*orbuf - *(rebuf - 1) + 255) / pow(2, 9 - dep); *rebuf = *(rebuf - 1) + (*errbuf * pow(2, 9 - dep) - 255); if (*rebuf < 0) *rebuf = 0; if (*rebuf > 255) *rebuf = 255; rebuf++; orbuf++; errbuf++; } } } for (int i = 0; i < height * width * 0.5; i++) { *rebuf = *orbuf; *errbuf = 128; rebuf++; orbuf++; errbuf++; } for (int i = 0; i < height * width * 1.5; i++) { errbuf--; rebuf--; orbuf--; } return 0; }
4、main函数
#define _CRT_SECURE_NO_DEPRECATE #include四、实验结果#include #include"method.h" using namespace std; int main() { int height = 768; int width = 512; int dep = 8; //量化比特 unsigned char* orbuf = (unsigned char*)malloc(sizeof(unsigned char) * height * width * 1.5); unsigned char* rebuf = (unsigned char*)malloc(sizeof(unsigned char) * height * width * 1.5); unsigned char* errbuf = (unsigned char*)malloc(sizeof(unsigned char) * height * width * 1.5); double* orpro = (double*)malloc(sizeof(double) * 256); double* errpro = (double*)malloc(sizeof(double) * 256); //文件 FILE* orfile = fopen("C:/Users/86137/Desktop/数据压缩/test4/test/Lena256B.yuv", "rb"); FILE* refile = fopen("C:/Users/86137/Desktop/数据压缩/test4/test/reLena256B.yuv", "wb"); FILE* errfile = fopen("C:/Users/86137/Desktop/数据压缩/test4/test/errLena256B.yuv", "wb"); FILE* ortxt = fopen("C:/Users/86137/Desktop/数据压缩/test4/test/orpro.txt", "wb"); FILE* errtxt = fopen("C:/Users/86137/Desktop/数据压缩/test4/test/errpro.txt", "wb"); if (orfile == NULL || refile == NULL || errfile == NULL || ortxt == NULL || errtxt == NULL) { cout << "error!" << endl; return 0; } fread(orbuf, 1, height * width * 1.5, orfile); dpcm(height, width, orbuf, rebuf, errbuf, dep); psnr(height, width, orbuf, rebuf, dep); prob(height, width, orbuf, orpro); //原图概率 prob(height, width, errbuf, errpro); //预测误差图概率 fwrite(rebuf, 1, height * width * 1.5, refile); fwrite(errbuf, 1, height * width * 1.5, errfile); for (int i = 0; i < 256; i++) { fprintf(ortxt, "%lfn", *(orpro + i)); fprintf(errtxt, "%lfn", *(errpro + i)); } fclose(orfile); fclose(refile); fclose(errfile); fclose(ortxt); fclose(errtxt); return 0; }
原图及概率分布
| 原图 | 概率分布 |
dpcm实验结果
| 8bit | 4bit | 2bit | |
| psnr | |||
| 重建图 | |||
| 预测误差图 | |||
| 预测误差图概率分布 |
熵编码结果(以8bit量化为例)
原图像大小为96kb,8bit量化+熵编码处理后为129kb,压缩比0.7
只做熵编码,处理后为69kb,压缩比为1.39
误差图像的压缩效率要比直接进行Huffman编码的效率更低了,但具体原因并不太理解
实验参考:数据压缩|DPCM压缩系统的实现和分析_m0_51286232的博客-CSDN博客



