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Designing parity check matrix to achieve linear encoding time in LDPC codes

机译:设计奇偶校验矩阵以实现LDPC码中的线性编码时间

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摘要

Low-density parity-check (LDPC) codes have become the part of various communication standards due to their excellent error correcting performance. Existing methods require matrix inverse computation for obtaining a systematic generator matrix from parity check matrix. With the change in code rate or code length the process is repeated and hence, a large number of pre-processing computations time and resources are required. In the existing methods, the complexity of encoding is essentially quadratic with respect to the block length. In this paper, it is shown that the parity check matrix can be constructed using patterned sub-matrix structure such that the matrix inverse operation is replaced by matrix multiplication of sparse matrices. The sparseness of matrices is then utilized to obtain efficient encoders which can achieve encoding in real time with reduced pre-computation complexity. Hardware implementation of encoder and simulation results show that the proposed encoder achieves throughput in excess of 1 Gbps with the same error correcting performance as the conventional designs.
机译:低密度奇偶校验(LDPC)码由于其出色的纠错性能而已成为各种通信标准的一部分。现有方法需要矩阵逆计算以从奇偶校验矩阵获得系统的生成器矩阵。随着码率或码长的改变,该过程被重复,因此,需要大量的预处理计算时间和资源。在现有方法中,关于块长度,编码的复杂度实质上是二次的。在本文中,证明了可以使用带图案的子矩阵结构构造奇偶校验矩阵,从而用稀疏矩阵的矩阵乘法代替矩阵逆运算。然后利用矩阵的稀疏性来获得有效的编码器,该编码器可以实时地以减少的预计算复杂度实现编码。编码器的硬件实现和仿真结果表明,提出的编码器实现了超过1 Gbps的吞吐量,并且具有与传统设计相同的纠错性能。

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