期刊文献+

A novel decoding algorithm based on the hierarchical reliable strategy for SCG-LDPC codes in optical communications 被引量:1

A novel decoding algorithm based on the hierarchical reliable strategy for SCG-LDPC codes in optical communications
原文传递
导出
摘要 An effective hierarchical reliable belief propagation(HRBP)decoding algorithm is proposed according to the structural characteristics of systematically constructed Gallager low-density parity-check(SCG-LDPC)codes.The novel decoding algorithm combines the layered iteration with the reliability judgment,and can greatly reduce the number of the variable nodes involved in the subsequent iteration process and accelerate the convergence rate.The result of simulation for SCG-LDPC(3969,3720)code shows that the novel HRBP decoding algorithm can greatly reduce the computing amount at the condition of ensuring the performance compared with the traditional belief propagation(BP)algorithm.The bit error rate(BER)of the HRBP algorithm is considerable at the threshold value of 15,but in the subsequent iteration process,the number of the variable nodes for the HRBP algorithm can be reduced by about 70%at the high signal-to-noise ratio(SNR)compared with the BP algorithm.When the threshold value is further increased,the HRBP algorithm will gradually degenerate into the layered-BP algorithm,but at the BER of 10-7and the maximal iteration number of 30,the net coding gain(NCG)of the HRBP algorithm is 0.2 dB more than that of the BP algorithm,and the average iteration times can be reduced by about 40%at the high SNR.Therefore,the novel HRBP decoding algorithm is more suitable for optical communication systems. An effective hierarchical reliable belief propagation (HRBP) decoding algorithm is proposed according to the struc- tural characteristics of systematically constructed Gallager low-density parity-check (SCG-LDPC) codes. The novel decoding algorithm combines the layered iteration with the reliability judgment, and can greatly reduce the number of the variable nodes involved in the subsequent iteration process and accelerate the convergence rate. The result of simulation for SCG-LDPC(3969,3720) code shows that the novel HRBP decoding algorithm can greatly reduce the computing amount at the condition of ensuring the performance compared with the traditional belief propagation (BP) algorithm. The bit error rate (BER) of the HRBP algorithm is considerable at the threshold value of 15, but in the sub- sequent iteration process, the number of the variable nodes for the HRBP algorithm can be reduced by about 70% at the high signal-to-noise ratio (SNR) compared with the BP algorithm. When the threshold value is further increased, the HRBP algorithm will gradually degenerate into the layered-BP algorithm, but at the BER of 10-7 and the maximal iteration number of 30, the net coding gain (NCG) of the HRBP algorithm is 0.2 dB more than that of the BP algo- rithm, and the average iteration times can be reduced by about 40% at the high SNR. Therefore, the novel HRBP de- coding algorithm is more suitable for optical communication systems.
出处 《Optoelectronics Letters》 EI 2013年第6期469-472,共4页 光电子快报(英文版)
基金 supported by the National Natural Science Foundation of China(Nos.61071117,61275077 and 61003256) the Natural Science Foundation of Chongqing CSTC(No.2010BB2409)
  • 相关文献

参考文献2

二级参考文献28

  • 1MacKay D J C and Neal R M. Near shannon limit performance of low density parity check codes [J]. Electronics Letters, 1996, 32(18): 1645-1646.
  • 2Jiang Nan, Peng Kewu, Song Jian, et al.. High- throughput QC-LDPC decoders [J]. IEEE Transactions on Broadcasting, 2009, 55(2): 251-259.
  • 3Zhao J, Zarkeshvari F, and Banihashemi A H. On implementation of min-sum algorithm and its modifications for decoding Low-Density Parity-Check (LDPC) codes [J]. IEEE Transactions on Communications, 2005, 53(4): 549-554.
  • 4Masera G, Quaglio F, and Vacca F. Finite precision implementation of LDPC decoders [C]. IEE Proceedings- Communications, 2005, 152(6): 1098-1102.
  • 5Dai Yongmei, Chen N, Arnold Z Yan, et al.. Memory efficient decoder architectures for quasi-cyclic LDPC codes [J]. IEEE Transactions on Circuits and Systems, 2008, 55(9): 2898-2911.
  • 6Huang Q, Kang J, Zhang L, et al.. Two reliability-based iterative majority-logic decoding algorithms for LDPC codes [J]. IEEE Transactions on Communications, 2009, 57(12): 3597-3606.
  • 7Lee J K and Thorpe J. Memory-efficient decoding of LDPC codes [C]. IEEE International Symposium on Information Theory, Adelaide, Australia, 2005: 459-463.
  • 8Daesun Oh and Parhi K K. Min-sum decoder architectures with reduced word length for LDPC codes [J]. IEEE Transactions on Circuits and Systems, 2010, 57(1): 105-115.
  • 9Zhong Z, Li Y, Chen X, et al.. Modified min-sum decoding algorithm for LDPC codes based on classified correction [C]. International Conference on Communications and Networking in China, Hangzhou, China, 2008: 932-936.
  • 10IEEE Std 802.16e: Air interface for fixed and mobile broadband wireless access systems [S]. IEEE LAN/MAN Standard Committee. New York: IEEE, 2004.

共引文献7

同被引文献12

引证文献1

二级引证文献24

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