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空间耦合LDPC码的分层译码算法 被引量:6

A Layered Decoding Algorithm for Spatially-coupled LDPC Codes
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摘要 针对长码长空间耦合低密度奇偶校验(SC-LDPC)码译码时延较长的问题,该文提出了分层滑动窗译码(LSWD)算法。该算法利用SC-LDPC子码码块的准循环特性和滑动窗内校验矩阵的层次结构,通过在滑动窗内对校验矩阵进行分层处理,优化层与层之间消息传递,从而加快窗内译码的收敛速度,减少了译码迭代次数。仿真和分析结果表明:在相同的信噪比(SNR)条件和相同的误码性能要求下,LSWD算法所需的迭代次数少于滑动窗译码(SWD)算法,特别在高信噪比下,LSWD算法的迭代次数约为SWD算法的一半,从而有效缩短全局译码时延;在相同译码迭代次数下,LSWD算法的译码性能优于SWD算法,而其计算复杂度增加不大。 In order to solve the problem of the long decoding delay for the Spatially-Coupled Low-Density Parity-Check(SC-LDPC)code with long code length,a Layered Sliding Window Decoding(LSWD)algorithm is proposed.By exploring the quasi-cyclic characteristics of the SC-LDPC sub-codeblock and the hierarchical structure of the check matrix in the sliding window,the part of check matrix in the sliding window is layered to optimize the message transfer between two neighbor layers,with the aim of accelerating the convergence of the iterative procedure and reducing the number of decoding iterations.Simulation and analysis results show that the number of iterations in the proposed LSWD algorithm is less than that in the SWD,under the same Signalto-Noise Ratio(SNR)and the bit error ratio.In the high SNR region,especially,the number of iterations in the proposed LSWD is about half of that in the SWD,hence the global decoding delay of the former is effectively shorten.In addition,the decoding performance of the LSWD algorithm is better than the SWD algorithm under the same number of decoding iterations,and the overall computational complexity is slightly increased.
作者 吴皓威 武小飞 邹润秋 欧静兰 WU Haowei;WU Xiaofei;ZOU Runqiu;OU Jinglan(Centre of Communication and TTC,Chongqing University,Chongqing 400044,China;College of Microelectronics and Communication Engineering,Chongqing University,Chongqing 400044,China;Chongqing Key Laboratory of Space Information Network and Intelligent Information Fusion,Chongqing University,Chongqing 400044,China)
出处 《电子与信息学报》 EI CSCD 北大核心 2020年第8期1881-1887,共7页 Journal of Electronics & Information Technology
基金 民用航天十三五预研项目(D010201) 国家留学基金委项目(201908505018) 重庆市科技人才专项资助项目(cstc2018zdcyyszxX0001,cstc2017zdcy-yszx0008)。
关键词 空间耦合低密度奇偶校验码 分层算法 译码延时 滑动窗 Spatially-Coupled Low-Density Parity-Check(SC-LDPC) Layered algorithm Decoding delay Sliding window
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  • 1FELTSTROM A and ZIGANGIROV K. Time-varying periodic convolutional codes with low-density parity-check matrix[J]. IEEE Transactions on Information Theory, 1999, 45(6): 2181-2191.
  • 2BOCHAROVA I, KUDRYASHOV B, and JOHANNESSON R. Searching for binary and nonbinary block and convolutional LDPC codes[J]. IEEE Transactions on Information Theory, 2016, 62(1): 163-183.
  • 3ZHAO Yue and LAU F. Implementation of decoders for LDPC block codes and LDPC convolutional codes based on GPUs[J]. IEEE Transactions on Parallel and Distributed Systems, 2015, 25(3): 663-672.
  • 4ZHOU Hun and GOERTZ N. Recoverability of variable nodes in periodically punctured LDPC convolutional code[J]. IEEE Communications Letters, 2015, 19(4): 521-524.
  • 5BALDI M, CANCELLIERI G, and CHIARALUCE F. Array convolutional low-density parity-check codes[J]. IEEE Communications Letters, 2014, 18(2): 336-339.
  • 6GIOULEKAS F, PETROU C, VGENIS A, et al. On the construction of LDPC convolutional code ensembles based on permuted circulant unit matrices[C]. IEEE International Conference on Electronics, Circuits and Systems, Marseille, 2014: 407-410.
  • 7JUNHO C and SCHMALEN L. Construction of protographs for large-girth structured LDPC convolutional codes[C]. IEEE International Conference on Communications, London, 2015: 4412-4417.
  • 8SRIDHARAN A and COSTELLO D. A new construction for low density parity check convolutional codes[C]. Proceedings of the IEEE Information Theory Workshop, Bangalore, India, 2002: 212.
  • 9ZHOU Hua and GOERTZ N. Girth analysis of polynomial- based time-invariant LDPC convolutional codes[C]. International Conference on Systems, Signals and Image Processing, Vienna, 2012: 104-108.
  • 10TANNER R, SRIDHARA D, SRIDHARAN A, et al. LDPC block and convolutional codes based on circulant matrices[J]. IEEE Transactions on Information Theory, 2004, 50(12): 2966-2984.

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