AAECC'06 Proceedings of the 16th international conference on Applied Algebra, Algebraic Algorithms and Error-Correcting Codes
Design of capacity-approaching irregular low-density parity-check codes
IEEE Transactions on Information Theory
Construction of Regular and Irregular LDPC Codes: Geometry Decomposition and Masking
IEEE Transactions on Information Theory
Hybrid burst erasure correction of LDPC codes
IEEE Communications Letters
Construction of near-optimum burst erasure correcting low-density parity-check codes
IEEE Transactions on Communications
Burst decoding of cyclic codes based on circulant parity-check matrices
IEEE Transactions on Information Theory
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This paper is the second part of a sequence of two papers that present several algebraic methods for constructing quasi-cyclic (QC) LDPC codes for AWGN, binary random and burst erasure channels. In the first paper, we presented a class of QC-LDPC codes for both the AWGN and binary random erasure channels. The construction of this class of QC-LDPC codes is based on finite fields and location vector representations of finite field elements. In this paper, we presented two other algebraic methods for constructing QC-LDPC codes for the AWGN, binary random and burst erasure channels.