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QC-LDPC码基矩阵构造方法

朱磊基 汪涵 施玉松 邢涛 王营冠

现代电子技术2012,Vol.35Issue(5):68-70,3.
现代电子技术2012,Vol.35Issue(5):68-70,3.

QC-LDPC码基矩阵构造方法

Construction methods of basis matrix for QC-LDPC code

朱磊基 1汪涵 1施玉松 1邢涛 1王营冠1

作者信息

  • 1. 中国科学院上海微系统与信息技术研究所,上海200050
  • 折叠

摘要

Abstract

By using the special properties of Dayan Sequence and Golomb-Ruler, two methods are proposed to construct basis matrix of parity check matrix for quasi cyclic low density parity check code. According to the necessary and sufficient condition for parity check matrix that has no circle of length four, the designed QC-LDPC codes have circles no less than six. At the BER of 10-5, the simulation shows that comparing with RS and convolution code concatenate methods, the designs have nearly 2 dB more performance improvement. Meanwhile, comparing with methods proposed by IEEE802. 16e standard, Golomb-Ruler method has 0. 8dB performance decrease and Dayan Sequence method has 0. 9dB performance decrease. Those two methods have almost the same performance, the former has 0.1 dB gain than the latter.

关键词

准循环/校验矩阵/基矩阵/大衍数列/Golomb-Ruler

Key words

quasi cyclic/parity check matrix/basis matrix/Dayan Sequence/Golomb-Ruler

分类

信息技术与安全科学

引用本文复制引用

朱磊基,汪涵,施玉松,邢涛,王营冠..QC-LDPC码基矩阵构造方法[J].现代电子技术,2012,35(5):68-70,3.

基金项目

国家重大科技专项(2009ZX03006-004) (2009ZX03006-004)

现代电子技术

OACSTPCD

1004-373X

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