期刊文献+

基于大数逻辑可译LDPC码的译码算法研究 被引量:9

Decoding Algorithms for Majority-Logic Decodable LDPC Codes
下载PDF
导出
摘要 本文提出两种基于可靠度的迭代大数逻辑译码算法,从以下两个方面降低译码复杂度:(1)校验节点使用伴随式信息处理,可节省外信息的计算操作;(2)变量节点使用伴随信息进行总信息的投票计数过程.结合非均匀量化技术,接收信号在判决门限附近获得更加精细的处理.此外,本文利用量化参数和列重比例信息对可靠度偏移方向和幅度进行了设计.仿真实验表明,本文提出的算法能够在很低的量化比特(3~4 bits)下有效工作,具有优良的译码性能和快速的收敛速度. In this paper,we present two iterative reliability-based majority-logic decoding algorithms. The proposed algorithm has a lower complexity due to the following two modifications. First,at check nodes,syndrome messages instead of extrinsic messages are calculated and passed back to variable nodes. Second,at the variable nodes,the syndrome messages are directly involved in the voting process. The non-uniform quantization scheme and a newiterative process of reliability-message shifting are also presented in this paper. The received signal achieve a higher quantization resolution near the decision threshold. The shifting direction / step are jointly designed with the quantization parameter and the column weights. Simulation results showthat,the presented algorithms can achieve excellent BER performance and fast decoding speed,even with very small quantization levels( 3 ~4 bits resolution).
出处 《电子学报》 EI CAS CSCD 北大核心 2015年第6期1169-1173,共5页 Acta Electronica Sinica
基金 国家自然科学基金(No.61102090 No.61261023 No.61362010) 广西自然科学基金(No.2012GXNSFAA053217) 广西教育厅基金(No.YB2014008)
关键词 LDPC码 迭代译码 大数逻辑 非均匀量化 LDPC code iterative decoding majority-logic non-uniform quantization
  • 相关文献

参考文献12

  • 1Kou Y, Lin S, Fossorier M P C. Low-density parity-check codes based on finite geometries:A discovery and new results [ J]. IEEE. Transactions on Information Theory, 2001,47 (2) : 2711 - 2736.
  • 2Zhang J, Fossorier M P C.A modified weighted bit-flipping de- coding for low-density parity-check codes[ J]. IEEE. Communi- cations Letters,2004,8(3): 165- 167.
  • 3Miladinovic N, Fossorier M P C. Improved bit-flipping decod- ing of low-density parity-check codes[ J]. IEEE Transactions on Communications, 2005,51 ( 4 ) : 1594 - 1606.
  • 4Huang Q, Kang J Y, Zhang L,et al. Two reliability-based itera- tive majority-logic decoding algorithms for LDPC codes [ J ]. IEEE Transactions on Communications, 2009,57 (12) : 3597 - 3606.
  • 5Chela C Y,Huang Q,Kang J Y,et al.A binary message-passing decoding algorithm for LDPC codes [ A ]. Proceedings of 47th Annual Allerton Conference[ C ]. Illinois: SIAM, 2009. 424 - 430.
  • 6Ngatched T M N, et al, An improvement on the soft reliability- based iterative majority-logic decoding algorithm for LDPC codes[ A]. Proceedings of 2010 IEEE. Global Telecommunica- tions Conference[ C] .Miami: IEEE, 2010.1 - 5.
  • 7Chert H,Zhang K,Ma X,Bai B. Corrkoadsons between reliabil- ity-based iterative min-sum and majority-logic decoding algo- rithms for LDPC codes[ J].IEEE Transactions on Communica- tions,2011,59(7) : 1766 - 1771.
  • 8Richardson T J, Urbanke R L. The capacity of low-density pari- ty check codes under message-passing decoding [ J ]. IEEE. Transactions on Information Theory,2001,47(2) :599 - 618.
  • 9Zhang K, Chen H, Ma X. Adaptive decoding algorithms for LDPC codes with redundant check nodes [ A]. Proceedings of IEEE Int Syrup Information Theory (IS/T) [ C]. Gothenburg: IEEE,2012.175 - 179.
  • 10Tang H, Xu J, Lin S, et al. Codes on finite geometries[ J]. IEEE Transactions on Information Theory, 2005,51 (2) : 572 - 596.

同被引文献44

引证文献9

二级引证文献45

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部