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On asymptotic ensemble weight enumerators of LDPC-like codes

机译:类LDPC码的渐近集合权重枚举

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For LDPC-like codes such as LDPC, GLDPC, and DGLDPC codes, it is well known that the error floor can be caused by the codewords of small weights or stopping sets of small sizes. In this paper, we investigate the computation of asymptotic weight enumerators such that it becomes a convenient tool to determine a good distribution of code ensembles. In addition, by analyzing the first order approximation, we derive a condition to obtain a negative asymptotic growth rate of the codewords of small linear-sized weights, which is an important constraint for distribution optimization. Also the weight enumerators of turbo and repeat-accumulate codes are investigated. Furthermore, we extend our results to nonbinary DGLDPC codes. Generalization to N-layer and convolutional code based LDPC-like codes are also developed.
机译:对于诸如LDPC,GLDPC和DGLDPC码之类的类似于LDPC的代码,众所周知,错误底限可能是由较小权重的代码字或较小规模的停止集引起的。在本文中,我们研究了渐近权重枚举器的计算,使其成为确定代码集合的良好分布的便捷工具。另外,通过分析一阶近似,我们得出了一个条件,以获得线性大小较小的码字的负渐近增长率,这是分布优化的重要约束。还研究了turbo和重复累加代码的权重枚举器。此外,我们将结果扩展到非二进制DGLDPC码。还开发了对基于N层和卷积码的LDPC类码的通用化。

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