MCMC Decoding of LDPC Codes with BP Preprocessing

Jiun-Ting Huang, Young-Han Kim
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引用次数: 1

Abstract

Monte Carlo Markov chain (MCMC) decoding is a randomized algorithm which has been proven to be near-optimal in terms of decoding error probability. However, the exponentially slow mixing rate of Markov chains seems to preclude MCMC decoding from applications concerning even short blocklength codes. In contrast, belief propagation (BP) is a deterministic algorithm that is empirically fast but sub-optimal in error rate when it is used to decode low-density parity-check (LDPC) codes. In this paper, a code-independent BP–MCMC hybrid decoder is devised for short-blocklength LDPC codes. Theoretical error analysis of the hybrid algorithm is provided. Preliminary experiments show that the preprocessing of BP successfully reduces the time complexity of MCMC decoding and hence significantly improves the applicability of MCMC decoders to short LDPC codes.
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基于BP预处理的LDPC码的MCMC解码
蒙特卡罗马尔可夫链(MCMC)译码是一种随机算法,已被证明在译码误差率方面接近最优。然而,指数级慢的马尔可夫链混合速率似乎使MCMC解码无法用于涉及短块长度代码的应用。相比之下,信念传播(BP)是一种确定性算法,在解码低密度奇偶校验(LDPC)码时,经验速度快,但误差率不佳。针对短块长度LDPC码,设计了一种与码无关的BP-MCMC混合解码器。对混合算法进行了理论误差分析。初步实验表明,BP预处理成功地降低了MCMC译码的时间复杂度,从而显著提高了MCMC译码器对短LDPC码的适用性。
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