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Block Markov Superposition Transmission: Construction of Big Convolutional Codes From Short Codes

机译:块马尔可夫叠加传递:从短码构造大卷积码

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摘要

A construction of big convolutional codes from short codes called block Markov superposition transmission (BMST) is proposed. The BMST is very similar to superposition block Markov encoding (SBME), which has been widely used to prove multiuser coding theorems. The BMST codes can also be viewed as a class of spatially coupled codes, where the generator matrices of the involved short codes (referred to as basic codes) are coupled. The encoding process of BMST can be as fast as that of the basic code, while the decoding process can be implemented as an iterative sliding-window decoding algorithm with a tunable delay. More importantly, the performance of BMST can be simply lower bounded in terms of the transmission memory given that the performance of the short code is available. Numerical results show that: 1) the lower bounds can be matched with a moderate decoding delay in the low bit-error-rate (BER) region, implying that the iterative sliding-window decoding algorithm is near optimal; 2) BMST with repetition codes and single parity-check codes can approach the Shannon limit within 0.5 dB at the BER of for a wide range of code rates; and 3) BMST can also be applied to nonlinear codes.
机译:提出了从短码构造大卷积码的方法,称为块马尔可夫叠加传输(BMST)。 BMST与叠加块马尔可夫编码(SBME)非常相似,后者已被广泛用于证明多用户编码定理。 BMST代码也可以看作是一类空间耦合代码,其中所涉及的短代码(称为基本代码)的生成矩阵被耦合。 BMST的编码过程可以与基本代码一样快,而解码过程可以实现为具有可调延迟的迭代滑动窗口解码算法。更重要的是,鉴于短代码的性能可用,就传输存储器而言,BMST的性能可以简单地降低。数值结果表明:1)在低误码率(BER)区域中,下限可以与适度的解码延迟匹配,这意味着迭代滑动窗口解码算法接近最优; 2)带有重复码和单个奇偶校验码的BMST可以在很宽的码率下在BER的0.5 dB内达到香农极限; 3)BMST也可以应用于非线性代码。

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