Stochastic Flipping Decoding for Short Polar Codes

Yuzhou Shang, Zhaoyang Zhang
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Abstract

Polar codes are considered a promising candidate for URLLC. Due to the inevitable decoding delay and error propagation brought by successive cancellation (SC) based decoders, the ordered statistic decoding (OSD) algorithm, which has a parallel structure, raises much attention in polar decoding, especially for the short codelength cases. However, the OSD algorithm contains many unnecessary attempts for different error patterns (EPs), increasing the complexity and decoding delay. To address this issue, we propose a novel stochastic flipping decoding (SFD) algorithm. Instead of processing all EPs in the search space, each time, the proposed SFD decoder only processes a small set of EPs generated by stochastic flipping and then chooses the one that has the best distance to get the new reference codeword. The flipping probability vector depends on how the flip of each bit potentially affects the overall distance, and it is updated progressively towards all-zero. The complexity of the algorithm can be further reduced by eliminating all the duplicated EPs. Numerical results show that improved SFD with adequately selected parameters outperforms OSD while the search space of these two algorithms is close.
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短极码的随机翻转译码
Polar码被认为是很有前途的URLLC候选码。由于基于连续抵消(SC)的译码器不可避免地带来译码延迟和错误传播,具有并行结构的有序统计译码(OSD)算法在极化译码中备受关注,特别是在码长较短的情况下。然而,OSD算法对不同的错误模式(EPs)进行了许多不必要的尝试,增加了复杂度和解码延迟。为了解决这个问题,我们提出了一种新的随机翻转解码(SFD)算法。本文提出的SFD解码器每次只处理随机翻转产生的一小部分EPs,而不是处理搜索空间中的所有EPs,然后选择距离最优的EPs来获得新的参考码字。翻转概率向量取决于每个位的翻转如何潜在地影响总距离,并且它逐步更新到全零。通过消除所有重复的EPs,可以进一步降低算法的复杂度。数值结果表明,在参数选择适当的情况下,改进的SFD算法优于OSD算法,且两种算法的搜索空间相近。
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