卷积码译码的低复杂度混合算法

Ziyun Fu, Haiyang Liu
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引用次数: 0

摘要

Viterbi算法是卷积码解码最常用的方法之一,它为输入序列输出一个最大似然码字。然而,当约束长度较大时,Viterbi算法的复杂度较高。为了解决这个问题,本文提出了一种最多包含两个阶段的卷积码解码混合算法。第一阶段采用迭代次数较少的归一化最小和算法(NMSA)。如果NMSA的输出不是码字,则在解码的第二阶段调用稀缺状态转换(SST) Viterbi算法。我们提出了一种构造SST Viterbi算法输入向量的方法,并在此基础上进一步提出了一种截断方法来降低复杂度。在两种速率为1 /2的卷积码上的仿真结果表明,与Viterbi算法相比,该混合算法具有较小的性能下降。同时降低了混合算法的复杂度,特别是在高信噪比区域。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Low-Complexity Hybrid Algorithm for Decoding Convolutional Codes
The Viterbi algorithm is one of the most commonly used methods for decoding convolutional codes, which outputs a maximum-likelihood codeword for the input sequence. However, the complexity of the Viterbi algorithm is high when the constraint length is large. To address this issue, we propose a hybrid algorithm that contains at most two stages for decoding convolutional codes in this paper. In the first stage, the normalized min-sum algorithm (NMSA) with a small number of iterations is applied. If the output of the NMSA is not a codeword, the scarce-state-transition (SST) Viterbi algorithm is invoked for the second stage of decoding. We provide a method for constructing the input vector of the SST Viterbi algorithm, from which a truncating method is further presented for complexity reduction. Simulation results on two rate-l/2 convolutional codes show that the proposed hybrid algorithm has little performance degradation compared with the Viterbi algorithm. Meanwhile, the complexity of the proposed hybrid algorithm is reduced, especially in the high signal-to-noise ratio region.
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