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Quasi-cyclic low-density parity-check codes based on finite set systems

机译:基于有限集系统的准循环低密度奇偶校验码

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摘要

A finite set system (FSS) is a pair (V, B) where V is a finite set whose members are called points, equipped with a finite collection of its subsets B whose members are called blocks. In this paper, FSSs are used to define a class of quasi-cyclic low-density parity-check (LDPC) codes, called FSS codes, such that the constructed codes possess large girth and arbitrary column-weight distributions. Especially, the constructed column weight-2 FSS codes have higher rates than the column weight-2 geometric and cylinder-type codes with the same girths. To find the maximum girth of FSS codes based on (V, B), inevitable walks are defined in B such that the maximum girth is determined by the smallest length of the inevitable walks in B. Simulation results show that the constructed FSS codes have very good performance over the additive white Gaussian noise channel with iterative decoding and achieve significantly large coding gains compared with the random-like LDPC codes of the same lengths and rates.
机译:有限集系统(FSS)是一对(V,B),其中V是一个有限集,其成员称为点,配备有其子集B的有限集合,其子集称为成员。在本文中,FSS用于定义一类准循环低密度奇偶校验(LDPC)码,称为FSS码,从而使构造的码具有较大的周长和任意的列权重分布。特别是,构造的列权重2 FSS代码比具有相同周长的列权重2几何和圆柱型代码具有更高的比率。为了找到基于(V,B)的FSS码的最大周长,在B中定义了不可避免的步长,使得最大周长由B中不可避免的步长的最小长度确定。仿真结果表明,构造的FSS码具有与具有相同长度和速率的类似随机LDPC码相比,具有迭代解码功能的加性高斯白噪声信道具有更好的性能,并获得了显着的编码增益。

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