基于超码网格的二进制线性分组码的ML软判决译码

Ting-Yi Wu, Y. Han
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引用次数: 0

摘要

基于超码的概念,本文提出了一种二元线性分组码的两阶段最大似然(ML)软判决解码(tpMLSD)算法。第一阶段将优先级优先搜索算法反向应用于由线性块码的超码的奇偶校验矩阵派生的网格。利用第一阶段保留的信息,第二阶段对线性分组代码本身对应的网格采用优先级优先搜索算法,这保证了在高信噪比(SNRs)下以恒定的复杂度找到每个信息位的ML决策。对n = 64和k = 24的扩展BCH码的仿真表明,当每信息位信噪比为8 dB时,所提出的两相方案比递归ML解码[1]的平均解码复杂度提高了一个数量级。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
ML Soft-decision Decoding for Binary Linear Block Codes Based on Trellises of Their Supercodes
Based on the notion of supercodes, we propose a two-phase maximum-likelihood (ML) soft-decision decoding (tpMLSD) algorithm for binary linear block codes in this work. The first phase applies the priority-first search algorithm backwardly to a trellis derived from the parity-check matrix of the supercode of the linear block code. Using the information retained from the first phase, the second phase employs the priority-first search algorithm to the trellis corresponding to the linear block code itself, which guarantees to find the ML decision with a constant complexity per information bit at high signal-to-noise ratios (SNRs). Simulations on the extended BCH code of n = 64 and k = 24 show that the proposed two-phase scheme is an order of magnitude more efficient in average decoding complexity than the recursive ML decoding [1] when the SNR per information bit is 8 dB.
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