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1.The second is Column Averaged-Adjacent Position Relevancy Encoding(CA-APRE), which reduces code length more than 15%—30% to adequately utilize the transcendental structure information of row and column in a binary image, and keeps encoding and decoding computation the same as before.
另一种是列等分相邻位置关联编码 (CA- APRE) ,CA - APRE充分利用了图像的行列先验结构信息 ,可减小复杂二值图像的码长 15 %— 30 %以上 ,且编解码运算量与原方法相同 .收藏指正
2.By use of the binary coefficient representation, a (0,1)-matrix of m×2 m is constructed. On the basis of the row vectors of this matrix, a binary linear code named C is further constructed. And code C′ s parameter is computed, i.e,code C′ s length, dimension, and minimum distance, and then it is proved that code C is Reed Muller code.
利用二进制系数表示构造一个m×2m的（0，1）矩阵，由该矩阵的行向量出发构造一个二进制线性码C，并计算码C的参数，即码C的长度，码C的维数，码C的最小距离．进而证明其为Reed－Muler码．收藏指正
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