Improved LDPC decoding algorithms based on min-sum algorithm

Y.V.A.C. Kumara, C. Wavegedara
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引用次数: 6

Abstract

Low-Density Parity check (LDPC) codes offer high-performance error correction near the Shannon limit which employs large code lengths and some iterations in the decoding process. The conventional decoding algorithm of LDPC is the Log Likelihood Ratio based Belief Propagation (LLR BP) which is also known as the `Sum-Product algorithm' which gives the best decoding performance and requires the most computational complexity and implementations with increased hardware complexity. Another simpler variant of this algorithm is used which is known as `min-sum algorithm' which reduces computational complexity as well as hardware complexity but with reduced accuracy. This paper analyzes the reason min-sum algorithm is more prone to errors when compared to the sum-product algorithm, and puts forward two improved algorithms which improve the performance of the min-sum algorithm with comparable algorithmic complexity.
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基于最小和算法的LDPC译码改进算法
低密度奇偶校验(LDPC)码在解码过程中采用较大的码长和一定的迭代,提供了接近香农极限的高性能纠错。LDPC的传统解码算法是基于对数似然比的信念传播(LLR BP),也称为“和积算法”,它提供了最好的解码性能,但需要最大的计算复杂度和硬件复杂度的实现。这种算法的另一种更简单的变体被称为“最小和算法”,它降低了计算复杂性和硬件复杂性,但降低了准确性。本文分析了最小和算法比和积算法更容易出错的原因,提出了两种改进算法,在算法复杂度相当的情况下,提高了最小和算法的性能。
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