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Reduced Complexity Belief Propagation Decoders for Polar Codes

机译:降低polar码的复杂度信念传播解码器

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摘要

Polar codes are newly discovered capacity-achieving codes, which haveattracted lots of research efforts. Polar codes can be efficiently decoded bythe low-complexity successive cancelation (SC) algorithm and the SC list (SCL)decoding algorithm. The belief propagation (BP) decoding algorithm not only isan alternative to the SC and SCL decoders, but also provides soft outputs thatare necessary for joint detection and decoding. Both the BP decoder and thesoft cancelation (SCAN) decoder were proposed for polar codes to output softinformation about the coded bits. In this paper, first a belief propagationdecoding algorithm, called reduced complexity soft cancelation (RCSC) decodingalgorithm, is proposed. Let $N$ denote the block length. Our RCSC decodingalgorithm needs to store only $5N-3$ log-likelihood ratios (LLRs),significantly less than $4N-2+\frac{N\log_2N}{2}$ and $N(\log_2N+1)$ LLRsneeded by the BP and SCAN decoders, respectively, when $N\geqslant 64$.Besides, compared to the SCAN decoding algorithm, our RCSC decoding algorithmeliminates unnecessary additions over the real field. Then the simplified SC(SSC) principle is applied to our RCSC decoding algorithm, and the resultingSSC-aided RCSC (S-RCSC) decoding algorithm further reduces the computationalcomplexity. Finally, based on the S-RCSC decoding algorithm, we propose acorresponding memory efficient decoder architecture, which has better errorperformance than existing architectures. Besides, our decoder architectureconsumes less energy on updating LLRs.
机译:极地码是新发现的容量实现码,吸引了许多研究工作。低复杂度连续取消(SC)算法和SC列表(SCL)解码算法可以有效地解码极性代码。置信传播(BP)解码算法不仅是SC和SCL解码器的替代方案,而且还提供了联合检测和解码所需的软输出。 BP解码器和软消除(SCAN)解码器均被建议用于极性码,以输出有关编码位的软信息。本文首先提出了一种信念传播解码算法,称为降复杂度软消除(RCSC)解码算法。令$ N $表示块长度。我们的RCSC解码算法仅需要存储$ 5N-3 $对数似然比(LLR),分别小于$ 4N-2 + \ frac {N \ log_2N} {2} $和$ N(\ log_2N + 1)$ LLR当$ N \ geqslant 64 $时,分别由BP和SCAN解码器完成。此外,与SCAN解码算法相比,我们的RCSC解码算法消除了实际字段上的不必要加法。然后将简化的SC(SSC)原理应用于我们的RCSC解码算法,由此产生的SSC辅助RCSC(S-RCSC)解码算法进一步降低了计算复杂度。最后,基于S-RCSC解码算法,提出了一种对应的内存高效解码器架构,该架构具有比现有架构更好的错误性能。此外,我们的解码器架构在更新LLR方面消耗的能量更少。

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