期刊文献+

压缩感知理论在OFDM稀疏信道估计中的应用 被引量:2

Application of Compressed Sensing in Sparse Channel Estimation of OFDM
原文传递
导出
摘要 结合压缩感知(CS)理论,针对OFDM系统信道稀疏的特性,采用一种新的方法进行信道估计——可压缩采样的匹配追踪算法(CoSaMP),它本质上是一种贪婪算法,利用比较少的导频获得较好的信道估计性能,提高频谱资源利用率的同时,运算速度更快。详细地介绍了CoSaMP的算法原理及步骤,并将它与正交匹配追踪算法(OMP)和匹配追踪算法(MP)的性能进行了比较和分析。通过理论分析和实验仿真,证明了CoSaMP算法的有效性。 In combination of CS(compressed sensing) theory and for the sparseness of OFDM channel,a new channel estimation algorithm known as CoSaMP(compressible samples matching pursuit),is proposed,and this algorithm,in essence,is a greedy algorithm,and with fairly few pilots,could acquire better channel estimation performance,raise the spectral resource utilization and accelerate the computing speed.Principles and procedures of CoSaMP are described in detail,and comparisons of CoSaMP with orthogonal matching pursuit(OMP) and matching pursuit(MP) also made and given.Theoretical analysis and experimental simulation indicate that the CoSaMP algorithm is feasible and effective.
作者 赵竞 王玲
出处 《通信技术》 2012年第3期13-15,共3页 Communications Technology
关键词 压缩感知 正交频分复用 可压缩采样的匹配追踪 稀疏信道 compressed sensing OFDM CoSaMP sparse channel
  • 相关文献

参考文献9

  • 1DONDHO D L.Compressed Sensing[J].IEEE Transaction on Information Theory,2006,52(04):1289-1306.
  • 2石光明,刘丹华,高大化,刘哲,林杰,王良君.压缩感知理论及其研究进展[J].电子学报,2009,37(5):1070-1081. 被引量:722
  • 3DONOHO D L,HUO Xiaoming.Uncertainty Principles and Ideal Atomic Decomposition[J].IEEE Trans.Info.Thry,2001,47(07):2845-2862.
  • 4BARANIUK R G.Compressive Sensing[J].IEEE Signal Processing Magazine,2007,24(04):118-120,124.
  • 5MALLAT S,ZHANG Z.Mathcing Pursuit with Time-Frequency Dictionaries[J]. IEEE Trans on Signal Processing,1993,41(12):3393-3415.
  • 6TROPP J A,GILBERTA C.Signal Recovery from Random Measurements Via Orthogonal Matching Pursuit[J].IEEE Transon Information Theory,2007,53(12):4655-4666.
  • 7NEEDELL D,TROPP J A.CoSaMP:Iterative Signal Recovery from Incompleteand Inaccurate Samples[J].Applied and Computational Harmonic Analysis,2009,26(03):301-321.
  • 8朱行涛,刘郁林,徐舜,杨磊.一种基于匹配追踪的OFDM稀疏信道估计算法[J].微波学报,2008,24(2):73-76. 被引量:13
  • 9何雪云,宋荣方,周克琴.基于压缩感知的OFDM系统稀疏信道估计新方法研究[J].南京邮电大学学报(自然科学版),2010,30(2):60-65. 被引量:53

二级参考文献98

  • 1张春梅,尹忠科,肖明霞.基于冗余字典的信号超完备表示与稀疏分解[J].科学通报,2006,51(6):628-633. 被引量:71
  • 2R Baraniuk.A lecture on compressive sensing[J].IEEE Signal Processing Magazine,2007,24(4):118-121.
  • 3Guangming Shi,Jie Lin,Xuyang Chen,Fei Qi,Danhua Liu and Li Zhang.UWB echo signal detection with ultra low rate sampling based on compressed sensing[J].IEEE Trans.On Circuits and Systems-Ⅱ:Express Briefs,2008,55(4):379-383.
  • 4Cand,S E J.Ridgelets:theory and applications[I)].Stanford.Stanford University.1998.
  • 5E Candès,D L Donoho.Curvelets[R].USA:Department of Statistics,Stanford University.1999.
  • 6E L Pennec,S Mallat.Image compression with geometrical wavelets[A].Proc.of IEEE International Conference on Image Processing,ICIP'2000[C].Vancouver,BC:IEEE Computer Society,2000.1:661-664.
  • 7Do,Minh N,Vetterli,Martin.Contourlets:A new directional multiresolution image representation[A].Conference Record of the Asilomar Conference on Signals,Systems and Computers[C].Pacific Groove,CA,United States:IEEE Computer Society.2002.1:497-501.
  • 8G Peyré.Best Basis compressed sensing[J].Lecture Notes in Ccmputer Science,2007,4485:80-91.
  • 9V Temlyakov.Nonlinear Methods of Approximation[R].IMI Research Reports,Dept of Mathematics,University of South Carolina.2001.01-09.
  • 10S Mallat,Z Zhang.Matching pursuits with time-frequency dictionaries[J].IEEE Trans Signal Process,1993,41(12):3397-3415.

共引文献765

同被引文献19

  • 1朱耀麟,孟超,张勇.无线通信系统中衰落信道的仿真及信道估计[J].西安工程大学学报,2012,26(6):748-751. 被引量:7
  • 2王东明,高西奇,尤肖虎,韩冰.宽带MIMO-OFDM系统信道估计算法研究[J].电子学报,2005,33(7):1254-1257. 被引量:21
  • 3Seung-Jean Kim,Koh, K.,Lustig, M.,Boyd, S.,Gorinevsky, D.An Interior-Point Method for Large-Scale l1-Regularized Least SquaresSelected Topics in Signal Processing IEEE Journal of,2007.
  • 4Ghassemi A, Ghasemnezad H, Gulliver T A. Compressive sens- ing based estimation of OFDM nonlinear distortion [ C ]//Proc of 2014 IEEE international conference on communication. [ s.1. ] : IEEE ,2014:5055-5059.
  • 5Hoeher P, Kaiser S, Robertson P. Two-dimensional pilot sym- bol aided channel estimation by Wiener filtering[ C ~//Proe of IEEE international conference on acoustics, speech, and signal processing. [ s. 1. ] : IEEE, 1997 : 1845-1848.
  • 6Taubock G, Hlawatsch F, Eiwen D, et al. Compressive estima- tion of doubly selective channels in multicarrler systems: leakage effects and sparsity enhancing processing [ J ]. IEEE Journal of Selected Topics in Signal Processing,2010,4(2) : 255-271.
  • 7Do T T, Lu G, Nguyen N,et al. Sparsity adaptive matching pursuit algorithm for practical compressed sensing [ C ]//Proc of 2008 42nd Asilomar conference on signals, systems and computers. CA, Pacific Grove : [ s. n. ] ,2008.
  • 8Applebaum L, Bajwa W U, Calderbank A R, et al. Determinis- tic pilot sequences for sparse channel estimation in OFDM systems[C]//Proc of 2011 17th international conference on digital signal processing. Corfu: [ s. n. ] ,2011.
  • 9Sharp M, Sacglione A. A useful performance metric for com- pressed channel sensing[ J]. IEEE Transactions on Signal Pro- cessing,2011,59(6) :2982-2988.
  • 10Candes E, Tao T. Near optimal signal recovery from random projections: universal encoding strategies [ J ]. IEEE Transac- tions on Information Theory,2006,52 (12) :5406-5425.

引证文献2

二级引证文献1

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