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Method for performing soft decision decoding of Euclidean space Reed-Muller codes

机译:欧几里德空间里德-穆勒码的软判决解码方法

摘要

Soft decision decoding of a codeword of a Reed-Muller (RM) code byselecting an optimal decomposition variable i using a likelihood calculation. A code RM(r, m) is expressed as {(u, uv)|uεRM(r, m−1) and vεRM(r−1, m−1)}, where uv denotes a component-wise multiplication of u and v, and (u, uv)=(r1, r2). A receive codeword is separated into r1=u and r2=uv based on the optimal decomposition variable, and r2 is decoded according to the optimal decomposition variable, using a RM(r−1, m−1) decoder to obtain a decoded v and a first set of decoded bits. The decoded v is combined with r1 using (r1+r2v)/2, and(r1+r2v)/2 is decoded using a RM(r, m−1) decoder to obtain a decoded u and a second set of decoded bits.
机译:通过以下方式对Reed-Muller(RM)码的码字进行软判决解码 使用似然计算选择最佳分解变量i。代码RM(r,m)表示为{(u,uv)|uεRM(r,m-1)和vεRM(r-1,m-1)},其中uv表示u和v和(u,uv)=(r 1 ,r 2 )。根据最佳分解变量将接收码字分为r 1 = u和r 2 = uv,然后根据以下公式对r 2 进行解码最佳分解变量,使用RM(r-1,m-1)解码器获得解码v和第一组解码位。使用(r 1 + r 2 v)/ 2将解码后的v与r 1 组合,然后使用RM(r,m-1)解码器对(r 1 + r 2 v)/ 2进行解码,以获得解码的u和第二组解码比特。

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