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作 者:Farzaneh Abedi Mohammad Gholami
机构地区:[1]Department of Mathematics,Shahrekord University,P.O.Box 88186-34141,Shahrekord,Iran [2]School of Computer Sciences,Institute for Research in Fundamental Sciences(IPM),P.O.Box 19395-5746,Tehran,Iran
出 处:《China Communications》2020年第5期89-109,共21页中国通信(英文版)
基 金:the Research Council of Shahrekord University
摘 要:Multi-type quasi-cyclic(QC) low-density parity-check(LDPC) codes can be considered as multiple-edge protograph QC-LDPC codes having some advantages in the minimum Hamming distance bound over single-edge protograph codes or type-Ⅰ QC-LDPC codes when the base matrices have the same size. In this paper, we investigate a class of multi-type QC-LDPC codes whose parity-check matrices contain just one blockrow of circulants and we obtain the generator matrix of such codes in general form. Using the permutation arrays and defining injection arrays, we present a new approach to construct a class of high-rate type-Ⅰ QC-LDPC codes with girth 6 from the constructed 4-cycle free multi-type QC-LDPC codes. In continue, for 2 ≤ w≤6, some type-w QC-LDPC codes with girth 6 are constructed explicitly such that the constructed codes are flexible in terms of rate and length. To the best of our knowledge, for w = 5,6, this is the first paper which deals with the explicit construction of type-w QC-LDPC codes with girth 6 and high rates. Moreover, for w = 3, 4, the constructed type-w QC-LDPC codes have better(6,8)-cycle multiplicities than the codes with minimum achievable length recently constructed by cyclic difference families(CDFs). Simulation results show that the binary and non-binary constructed codes outperform the constituent underlying QC-LDPC codes.
关 键 词:QC-LDPC codes permutation arrays GIRTH explicit constructions
分 类 号:TN911.22[电子电信—通信与信息系统]
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