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Some Classes of Quasi-Cyclic LDPC Codes: Properties and Efficient Encoding Method

机译:几类准循环LDPC码的性质和有效编码方法

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摘要

Low-density parity-check (LDPC) codes are one of the most promising next-generation error-correcting codes. For practical use, efficient methods for encoding of LDPC codes are needed and have to be studied. However, it seems that no general encoding methods suitable for hardware implementation have been proposed so far and for randomly constructed LDPC codes there have been no other methods than the simple one using generator matrices. In this paper we show that some classes of quasi-cyclic LDPC codes based on circulant permutation matrices, specifically LDPC codes based on array codes and a special class of Sridhara-Fuja-Tanner codes and Fossorier codes can be encoded by division circuits as cyclic codes, which are very easy to implement. We also show some properties of these codes.
机译:低密度奇偶校验(LDPC)码是最有前途的下一代纠错码之一。对于实际使用,需要对LDPC码进行编码的有效方法,并且必须对其进行研究。但是,到目前为止,似乎尚未提出适用于硬件实现的通用编码方法,并且对于随机构造的LDPC码,除了使用生成器矩阵的简单方法以外,没有其他方法。在本文中,我们表明,基于循环置换矩阵的某些类准循环LDPC码,特别是基于阵列码的LDPC码以及特殊类别的Sridhara-Fuja-Tanner码和Fossorier码可以通过除法电路编码为循环码,这很容易实现。我们还将显示这些代码的一些属性。

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