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Recent Developments in Low-Density Parity-Cheek Codes

机译:低密度奇偶舞台脸颊码的最新发展

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In this paper we prove two results related to low-density parity-check (LDPC) codes. The first is to show that the generating function attached to the pseudo-codewords of an LDPC code is a rational function, answering a question raised in [6]. The combinatorial information of its numerator and denominator is also discussed. The second concerns an infinite family of g-regular bipartite graphs with large girth constructed in [8]. The LDPC codes based on these graphs have attracted much attention. We show that the first few of these graphs are Ramanujan graphs.
机译:在本文中,我们证明了两个与低密度奇偶校验(LDPC)代码相关的结果。首先是表示附加到LDPC码的伪码字的生成功能是一个合理的函数,回答[6]中提出的问题。还讨论了其分子和分母的组合信息。第二次涉及[8]中构建的大颈部的无限G-常规双链图。基于这些图形的LDPC代码引起了很多关注。我们表明这些图中的前几个是ramanujan图。

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