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A Generalization of Residual Belief Propagation for Flexible Reduced Complexity LDPC Decoding

机译:灵活降低复杂度LDPC解码的残留置信传播的一般化

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Beside the well known iterative Belief Propagation algorithm several alternative decoding schemes for Low-Density Parity-Check (LDPC) codes providing better performance in terms of residual error rate, convergence speed or computational complexity have been developed in the last years. Recently, Informed Dynamic Scheduling has been proposed in [1] providing different decoding strategies that dynamically decide which messages are passed throughout the decoding process. It was shown that the overall convergence can be sped up considerably and also more errors can be corrected compared to other (non-dynamic) decoding strategies. However, these improvements are somehow overshadowed by a significant amount of additional computational complexity that is needed for the selection of the messages to be updated in each decoding step. We propose two novel dynamic decoding strategies that allow for a flexible adaptation of the decoder's dynamics and reduce the additional complexity remarkably while maintaining, and in some cases even exceeding, the convergence speed and error rate performance of currently known dynamic schedules.
机译:在过去的几年中,除了众所周知的迭代置信传播算法外,还开发了几种低密度奇偶校验(LDPC)码的替代解码方案,这些方案在残留错误率,收敛速度或计算复杂度方面提供了更好的性能。近来,在[1]中已经提出了有信息的动态调度,其提供了动态地确定在整个解码过程中传递哪些消息的不同解码策略。结果表明,与其他(非动态)解码策略相比,可以大大加快总体收敛速度,并且可以纠正更多错误。但是,这些改进在某种程度上被大量额外的计算复杂性所掩盖,而这些附加的计算复杂性是在每个解码步骤中选择要更新的消息所需的。我们提出了两种新颖的动态解码策略,它们可以灵活地适应解码器的动态特性,并显着降低附加的复杂性,同时保持并在某些情况下甚至超过当前已知动态调度的收敛速度和错误率性能。

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