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Approaching maximum likelihood decoding of finite length LDPC codes via FAID diversity

机译:通过FAID分集逼近有限长度LDPC码的最大似然解码

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We introduce a generic approach, called FAID diversity, for improving the error correction capability of regular low-density parity check codes, beyond the belief propagation performance. The method relies on operating a set of finite alphabet iterative decoders (FAID). The message-passing update rules are interpreted as discrete dynamical systems, and are judiciously chosen to ensure that decoders have different dynamics on a specific finite-length code. An algorithm is proposed which uses random jumps in the iterative message passing trajectories, such that the system is not trapped in periodic attractors. We show by simulations that the FAID diversity approach with random jumps has the potential of approaching the performance of maximum-likelihood decoding for finite-length regular, column-weight three codes.
机译:我们引入一种称为FAID分集的通用方法,以提高常规低密度奇偶校验码的纠错能力,使其超越置信传播性能。该方法依赖于操作一组有限字母迭代解码器(FAID)。消息传递更新规则被解释为离散的动态系统,并谨慎选择以确保解码器在特定的有限长度代码上具有不同的动态。提出了一种在迭代消息传递轨迹中使用随机跳跃的算法,以使系统不会陷入周期性吸引子中。通过仿真显示,具有随机跳跃的FAID分集方法具有接近有限长度常规,列权重三码的最大似然解码性能的潜力。

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