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LDPC Code Construction from Bipartite Kneser Graphs

机译:来自二分三角形关节图的LDPC代码构建

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Low density Parity Check (LDPC) codes show excellent characteristics in error correction. It is extensively used in the majority of the modern communication systems. Construction of LDPC code is a challenging task. In the present work, LDPC codes construction is attempted from bipartite Kneser graphs. This is the first time that Kneser graphs are used to construct LDPC codes. A special matrix consisting of very few entries of 1 is used in conjunction with the bipartite Kneser graphs to yield the final LDPC matrix. The codes obtained can be encoded by an approximate lower triangular technique. Also, the codes are four-cycle free, thus giving improved bit error rate performance. The code length and data rate of the codes obtained by the proposed method can be easily altered by choosing the parameters of the Kneser graph suitably.
机译:低密度奇偶校验检查(LDPC)代码显示出误差校正的优异特性。它广泛用于大多数现代通信系统。 LDPC代码的构建是一项有挑战性的任务。在本作本作中,从二群人Kneser图表中尝试了LDPC码构造。这是第一次使用Kneser图来构建LDPC代码。一种特殊的矩阵,包括1的1个基点与二分的Kneser图一起使用,以产生最终的LDPC矩阵。可以通过近似的较低三角形技术来编码所获得的代码。此外,代码是自由的四个周期,从而提高误码率性能。通过适当地选择KNISER图的参数,可以容易地改变通过所提出的方法获得的代码的代码长度和数据速率。

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