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可疑度蒸馏梯度下降位翻转算法

Suspicion Distillation Gradient Descent Bit-Flipping Algorithm.

作者信息

Ivaniš Predrag, Brkić Srdjan, Vasić Bane

机构信息

School of Electrical Engineering, University of Belgrade, 11000 Belgrade, Serbia.

Department of ECE, University of Arizona, Tucson, AZ 85721, USA.

出版信息

Entropy (Basel). 2022 Apr 15;24(4):558. doi: 10.3390/e24040558.

DOI:10.3390/e24040558
PMID:35455221
原文链接:https://pmc.ncbi.nlm.nih.gov/articles/PMC9025911/
Abstract

We propose a novel variant of the gradient descent bit-flipping (GDBF) algorithm for decoding low-density parity-check (LDPC) codes over the binary symmetric channel. The new bit-flipping rule is based on the reliability information passed from neighboring nodes in the corresponding Tanner graph. The name reflects the main feature of the algorithm-that in every iteration, we assign a level of suspicion to each variable node about its current bit value. The level of suspicion of a variable node is used to decide whether the corresponding bit will be flipped. In addition, in each iteration, we determine the number of satisfied and unsatisfied checks that connect a suspicious node with other suspicious variable nodes. In this way, in the course of iteration, we "distill" such suspicious bits and flip them. The deterministic nature of the proposed algorithm results in a low-complexity implementation, as the bit-flipping rule can be obtained by modifying the original GDBF rule by using basic logic gates, and the modification is not applied in all decoding iterations. Furthermore, we present a more general framework based on deterministic re-initialization of the decoder input. The performance of the resulting algorithm is analyzed for the codes with various code lengths, and significant performance improvements are observed compared to the state-of-the-art hard-decision-decoding algorithms.

摘要

我们提出了一种梯度下降比特翻转(GDBF)算法的新颖变体,用于在二元对称信道上解码低密度奇偶校验(LDPC)码。新的比特翻转规则基于相应 Tanner 图中相邻节点传递的可靠性信息。该名称反映了算法的主要特征——在每次迭代中,我们为每个变量节点关于其当前比特值赋予一个怀疑度。变量节点的怀疑度用于决定相应比特是否会被翻转。此外,在每次迭代中,我们确定连接可疑节点与其他可疑变量节点的满足和不满足校验的数量。通过这种方式,在迭代过程中,我们“提炼”出此类可疑比特并翻转它们。所提出算法的确定性本质导致了低复杂度的实现,因为比特翻转规则可以通过使用基本逻辑门修改原始 GDBF 规则来获得,并且这种修改并非应用于所有解码迭代。此外,我们基于解码器输入的确定性重新初始化提出了一个更通用的框架。针对具有各种码长的码分析了所得算法的性能,并且与当前最先进的硬判决解码算法相比,观察到了显著的性能提升。

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