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A low complexity encoder construction for systematic quasi-cyclic LDPC codes

机译:用于系统准循环LDPC码的低复杂度编码器构造

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摘要

For practical applications in forward error correction, the importance of a systematic codeword cannot be overemphasized. Thus, this paper proposes the construction of a systematic quasi-cyclic (QC) LDPC code. This systematic structure is achieved by a row reduction technique different from the conventional Gaussian elimination method. This row reduction technique has the advantage of being easier to implement when compared to Gaussian row reduction techniques. The proposed row reduction technique maintains the quasi cyclic structure and the sparsity of the QC-LDPC parity check matrix while providing a low complexity approach to the construction of the generator matrix. In addition, the proposed construction exhibits a good BER performance for high rate codes.
机译:对于前向纠错的实际应用,不能过分强调系统码字的重要性。因此,本文提出了一种系统的准循环(QC)LDPC码的构造。通过不同于常规高斯消除方法的行缩减技术来实现该系统结构。与高斯行缩减技术相比,此行缩减技术具有易于实现的优势。所提出的行缩减技术保持了QC-LDPC奇偶校验矩阵的准循环结构和稀疏性,同时为生成器矩阵的构建提供了一种低复杂度的方法。另外,对于高速率码,所提出的构造表现出良好的BER性能。

著录项

  • 来源
    《IEEE AFRICON 2017》|2017年|167-170|共4页
  • 会议地点 Cape Town(ZA)
  • 作者单位

    School of Electrical Information Engineering, University of the Witwatersrand, Private Bag 3, 2050, Johannesburg, South Africa;

    School of Electrical Information Engineering, University of the Witwatersrand, Private Bag 3, 2050, Johannesburg, South Africa;

    School of Electrical Information Engineering, University of the Witwatersrand, Private Bag 3, 2050, Johannesburg, South Africa;

    Department of Electrical and Electronic Engineering, Stellenbosch University, Private Bag X1, 7602, Matieland, South Africa;

  • 会议组织
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

    Parity check codes; Systematics; Sparse matrices; Encoding; Complexity theory; Generators; Decoding;

    机译:奇偶校验码;系统学;稀疏矩阵;编码;复杂性理论;生成器;解码;;

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