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乘积码的一种新的迭代译码算法 被引量:5

New Iterative Decoding Algorithm of the Product Codes
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摘要 乘积码是利用线性分组码实现长码的典范,能纠正大量的随机错误和突发错误,当以Turbo码的思想实现乘积码的迭代译码时,可获得很高的编码增益。针对乘积码提出一种新的迭代译码算法,该算法的反馈方式有别于Turbo码的传统迭代译码,是通过输出软信息与接收软信息进行线性叠加来实现的,此时子译码器的候选码字个数将大为降低,同时译码输出也无须做复杂的LLR计算,直接映射为由-1, +1组成的软输出矩阵,从而在牺牲较小性能的情况下很大程度地降低了译码复杂度。 The product codes using linear block codes set up a mirror in the realization of long codes and hold the outstanding performance for random error and burst correction. It can gain very excellent error-correcting capability when a product code performs decoding with the method of turbo codes based on iterative decodes. The paper describes a new iterative decoding algorithm for the product codes, its feedback method is completed by a linear combination of soft output of encoder and the receipt information is different with the traditional turbo iterative decode. When decoder obtains the soft output matrix built -1 and +1, the complexity can be reduced greatly and the performance can be lost little by reducing the number of candidate code words and omitting the complicated operation of LLR.
出处 《重庆大学学报(自然科学版)》 EI CAS CSCD 北大核心 2005年第3期76-79,共4页 Journal of Chongqing University
基金 重庆市应用基础研究资助项目(2002-7367)
关键词 线性分组码 乘积码 级联码 chase译码算法 TURBO迭代译码 反馈 linear block codes product codes concatenated codes chase decoding algorithms turbo iterative decodes feedback
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参考文献8

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共引文献3

同被引文献27

  • 1彭万权,冯文江,陈林.乘积码基于相关运算的迭代译码[J].电路与系统学报,2006,11(4):26-30. 被引量:10
  • 2PHNDIAH R. Near optimum decoding of product codes[J].IEEE Trans on Comm, 1994, 1(28):339-343.
  • 3PYNDIAH R M. Near-optimum decoding of product codes: block turbo codes[J]. IEEE Trans on Comm., 1998, 46(8): 1003- 1010.
  • 4BERROU C, GLAVIEUX A, THITIMAJSHIMA P. Near Shannon limit error-codes[J]. IEEE Int Conf on Comm, 1993, 12(3): 1064- 1070.
  • 5MARTIN P A, Taylor D P. Distance based adaptive scaling in suboptimal iterative decoding[J]. IEEE Trans on Comm, 2002, 50(6): 869-871.
  • 6Forney G D. Concatenated codes[M]. Cambridge, MA: MIT Press, 1966.
  • 7CHASE D. Class of algorithms for decoding block codes with channel measurement information[J]. IEEE Trans on Inform Theory, 1972, 18(1): 170-182.
  • 8G D Fomey. Concatenated codes [ M ]. Cambridge. MA: MIT Press, 1966.
  • 9R Phndiah. Near optimum decoding of product codes [J]. IEEE Trans on Comm, 1994, 1 (28) :339 -343.
  • 10R M Pyndiah. Near - optimum decoding of product codes: block turbo codes [ J t. IEEE Trans on comm, 1998, 46 ( 8 ) : 1003 -1010.

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