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Reduced Complexity Iterative Decoding of 3D-Product Block Codes Based on Genetic Algorithms

机译:基于遗传算法的3D产品分块码复杂度降低的迭代译码

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Two iterative decoding algorithms of 3D-product block codes (3D-PBC) based on genetic algorithms (GAs) are presented. The first algorithm uses the Chase-PyndiahSISO, and the second one uses the list-basedSISOdecoding algorithm (LBDA) based on order-ireprocessing. We applied these algorithms overAWGNchannel to symmetric3D-PBCconstructed fromBCHcodes. The simulation results show that the first algorithm outperforms the Chase-Pyndiah one and is only 1.38 dB away from the Shannon capacity limit at BER of10−5forBCH(31, 21, 5)3and 1.4 dB forBCH(16, 11, 4)3. The simulations of the LBDA-basedGAon theBCH(16, 11, 4)3show that its performances outperform the first algorithm and is about 1.33 dB from the Shannon limit. Furthermore, these algorithms can be applied to any arbitrary 3D binary product block codes, without the need of a hard-in hard-out decoder. We show also that the two proposed decoders are less complex than both Chase-Pyndiah algorithm for codes with large correction capacity and LBDA for largeiparameter. Those features make the decoders based on genetic algorithms efficient and attractive.
机译:提出了两种基于遗传算法(GA)的3D乘积块码(3D-PBC)迭代解码算法。第一种算法使用Chase-PyndiahSISO,第二种算法使用基于订单处理的基于列表的SISO解码算法(LBDA)。我们将这些算法在AWGN通道上应用于由BCH代码构造的对称3D-PBC。仿真结果表明,第一种算法的性能优于Chase-Pyndiah算法,并且距离香农容量极限只有1.38 dB,对于BCH(31,21,5)3,BER为10-5,对于BCH(16,11,4)3为1.4 dB。在BCH(16、11、4)3上基于LBDA的GA的仿真显示,其性能优于第一种算法,并且距Shannon极限约1.33 dB。此外,这些算法可以应用于任何任意的3D二进制乘积码,而无需使用硬入硬出解码器。我们还表明,对于具有较大校正能力的代码和针对大参数的LBDA,这两个提出的解码器的复杂性均不及Chase-Pyndiah算法。这些特征使基于遗传算法的解码器高效且具有吸引力。

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