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A Fresh Look at Coding for $q$-ary Symmetric Channels

机译:重新了解$ q $ ary对称信道的编码

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摘要

This paper studies coding schemes for the $q$-ary symmetric channel based on binary low-density parity-check (LDPC) codes that work for any alphabet size $q=2^{m}, min BBN $, thus complementing some recently proposed packet-based schemes requiring large $q$ . First, theoretical optimality of a simple layered scheme is shown; then, a practical coding scheme based on a simple modification of standard binary LDPC decoding is proposed. The decoder is derived from first principles and using a factor-graph representation of a front end that maps $q$ -ary symbols to groups of $m$ bits connected to a binary code. The front end can be processed with a complexity that is linear in $m=log _{2} q$. An extrinsic information transfer chart analysis is carried out and used for code optimization. Finally, it is shown how the same decoder structure can also be applied to a larger class of $q$-ary channels.
机译:本文研究了基于二进制低密度奇偶校验(LDPC)码的$ q $ ary对称信道的编码方案,该编码方案适用于任何字母大小$ q = 2 ^ {m},最小BBN $,因此最近有所补充建议的基于分组的方案需要大的$ q $。首先,显示了简单分层方案的理论最优性。然后,提出一种基于标准二进制LDPC解码的简单修改的​​实用编码方案。解码器是从第一原理派生而来的,它使用前端的因子图表示形式,将$ q $ -ary符号映射到连接到二进制代码的$ m $位组。可以用$ m = log _ {2} q $中线性的复杂度来处理前端。进行外部信息传递图分析,并将其用于代码优化。最后,显示了如何将相同的解码器结构也应用于更大类别的$ q $ ary通道。

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