具有分段循环结构的准循环LDPC码的解码

Juane Li, Keke Liu, Shu Lin, K. Abdel-Ghaffar
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引用次数: 19

摘要

提出了一种准循环LDPC码的低复杂度迭代译码方案。该译码方案是基于QC-LDPC码奇偶校验矩阵的分段循环结构设计的。使用这种译码方案,可以显著降低QC-LDPC译码器的硬件实现复杂度,而不会降低译码器的性能。一个高速率QC-LDPC码可以实现非常低的误码率,没有可见的错误层,以证明所提出的解码方案的有效性。本文还提出了另外两种高速率QC-LDPC码,以及一种构造Tanner图周长为8的速率-1/2 QC-LDPC码的方法。采用所提出的译码方案,所构造的码具有较低的误码率和较好的性能。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Decoding of quasi-cyclic LDPC codes with section-wise cyclic structure
Presented in this paper is a reduced-complexity iterative decoding scheme for quasi-cyclic (QC) LDPC codes. This decoding scheme is devised based on the section-wise cyclic structure of the parity-check matrix of a QC-LDPC code. Using this decoding scheme, the hardware implementation complexity of a QC-LDPC decoder can be significantly reduced without performance degradation. A high-rate QC-LDPC code that can achieve a very low error-rate without a visible error-floor is used to demonstrate the effectiveness of the proposed decoding scheme. Also presented in this paper are two other high-rate QC-LDPC codes and a method for constructing rate -1/2 QC-LDPC codes whose Tanner graphs have girth 8. All the codes constructed perform well with low error-floor using the proposed decoding scheme.
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