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Systematic design of low-density parity-check code ensembles for binary erasure channels

机译:用于二进制擦除通道的低密度奇偶校验码集合的系统设计

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摘要

We propose a systematic method to design irregular low-density parity-check (LDPC) codes for binary erasure channels (BEC). Compared to the existing methods, which are based on the application of asymptotic analysis tools such as density evolution or Extrinsic Information Transfer (EXIT) charts in an optimization process, the proposed method is much simpler and faster. Through a number of examples, we demonstrate that the codes designed by the proposed method perform very closely to the best codes designed by optimization. An important property of the proposed designs is the flexibility to select the number of constituent variable node degrees P. The proposed designs include existing systematic designs as a special case with P = N ¿ 1, where N is the maximum variable node degree. Compared to the existing systematic designs, for a given rate and a given ;4; > 0, the designed ensembles can have a threshold in ;4;-neighborhood of the capacity upper bound with smaller values of P and N. They can also achieve the capacity of the BEC as N, and correspondingly P and the maximum check node degree tend to infinity.
机译:我们提出了一种系统的方法来设计用于二进制擦除信道(BEC)的不规则的低密度奇偶校验(LDPC)码。与在优化过程中基于密度分析或外在信息传递(EXIT)图等渐近分析工具的应用的现有方法相比,该方法更加简便快捷。通过大量示例,我们证明了通过所提出的方法设计的代码与通过优化设计的最佳代码的性能非常接近。拟议设计的一个重要属性是可以灵活选择组成变量节点度数P的灵活性。拟议设计包括作为特殊情况的现有系统设计,其中P = NÂ1,其中N是最大变量节点度。与现有的系统设计相比,给定的速率和给定的; 4; > 0时,设计的合奏可以在; 4;处具有阈值,即容量上限的邻域中具有较小的P和N值。它们还可以实现BEC的容量为N,相应地获得P和最大校验节点度趋于无穷大。

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