期刊文献+

COMPRESSED SPEECH SIGNAL SENSING BASED ON THE STRUCTURED BLOCK SPARSITY WITH PARTIAL KNOWLEDGE OF SUPPORT 被引量:1

COMPRESSED SPEECH SIGNAL SENSING BASED ON THE STRUCTURED BLOCK SPARSITY WITH PARTIAL KNOWLEDGE OF SUPPORT
下载PDF
导出
摘要 Structural and statistical characteristics of signals can improve the performance of Compressed Sensing (CS). Two kinds of features of Discrete Cosine Transform (DCT) coefficients of voiced speech signals are discussed in this paper. The first one is the block sparsity of DCT coefficients of voiced speech formulated from two different aspects which are the distribution of the DCT coefficients of voiced speech and the comparison of reconstruction performance between the mixed program and Basis Pursuit (BP). The block sparsity of DCT coefficients of voiced speech means that some algorithms of block-sparse CS can be used to improve the recovery performance of speech signals. It is proved by the simulation results of the mixed program which is an improved version of the mixed program. The second one is the well known large DCT coefficients of voiced speech focus on low frequency. In line with this feature, a special Gaussian and Partial Identity Joint (GPIJ) matrix is constructed as the sensing matrix for voiced speech signals. Simulation results show that the GPIJ matrix outperforms the classical Gaussian matrix for speech signals of male and female adults. Structural and statistical characteristics of signals can improve the performance of Com- pressed Sensing (CS). Two kinds of features of Discrete Cosine Transform (DCT) coefficients of voiced speech signals are discussed in this paper. The first one is the block sparsity of DCT coefficients of voiced speech formulated from two different aspects which are the distribution of the DCT coefficients of voiced speech and the comparison of reconstruction performance between the mixedl2/l1 program and Basis Pursuit (BP). The block sparsity of DCT coefficients of voiced speech means that some algorithms of block-sparse CS can be used to improve the recovery performance of speech signals. It is proved by the simulation results of thel2 / reweightedl1 mixed program which is an improved version of the mixedl2 /l1 program. The second one is the well known large DCT coefficients of voiced speech focus on low frequency. In line with this feature, a special Gaussian and Partial Identity Joint (GPIJ) matrix is constructed as the sensing matrix for voiced speech signals. Simulation results show that the GPIJ matrix outperforms the classical Gaussian matrix for speech signals of male and female adults.
出处 《Journal of Electronics(China)》 2012年第1期62-71,共10页 电子科学学刊(英文版)
基金 Supported by the National Natural Science Foundation of China (No. 60971129) the National Research Program of China (973 Program) (No. 2011CB302303) the Scientific Innovation Research Program of College Graduate in Jiangsu Province (No. CXLX11_0408)
关键词 Compressed Sensing (CS) Speech signals Sensing matrix Block sparsity Compressed Sensing (CS) Speech signals Sensing matrix Block sparsity
  • 相关文献

参考文献17

  • 1M.Stojnic,W.Y.Xu,B.Hassibi. Compressed sensing of approximately sparse signals[A].Toronto,ON,Canada,2008.2182-2186.
  • 2R.G.Baraniuk. Compressive sensing[J].IEEE Signal Processing Magazine,2007,(04):118-121.
  • 3D.Donoho. Compressed sensing[J].IEEE Transactions on Information theory,2006,(04):1289-1306.
  • 4E.J.Candès. Compressive sampling[A].Madrid,Spain,2006.1433-1452.
  • 5Y.C.Eldar,M.Mishali. Robust recovery of signals from a structured union of subspaces[J].IEEE Transactions on Information theory,2009,(11):5302-5316.
  • 6S.Chen,D.L.Donoho,M.A.Saunders. Atomic decomposition by basis pursuit[J].SIAM Journal on Scientific Computing,1999,(01):33-61.
  • 7R.G.Baraniuk,V.Cevher,M.F.Duarte,C.Hegde. Model-based compressed sensing[J].IEEE Transactions on Information theory,2010,(04):1982-2001.
  • 8E.J.Candes. The restricted isometry property and its implication for compressed sensing[A].France:Paris,2008.589-593.
  • 9E.J.Candes,T.Tao. Decoding by linear programmming[J].IEEE Transactions on Information theory,2005,(12):4203-4215.
  • 10J.N.Lasa,M.A.Davenport,R.G.Baraniuk. Exact signal recovery from sparsely corrupted measurements through the pursuit of justice[A].Pacific Grove,California,USA,2009.1556-1560.

同被引文献7

引证文献1

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