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An Adaptive Denoising Algorithm for Noisy Chaotic Signals Based on Local Sparse Representation

An Adaptive Denoising Algorithm for Noisy Chaotic Signals Based on Local Sparse Representation
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摘要 An adaptive denoising algorithm based on local sparse representation (local SR) is proposed. The basic idea is applying SR locally to clusters of signals embedded in a high-dimensional space of delayed coordinates. The clusters of signals are represented by the sparse linear combinations of atoms depending on the nature of the signal. The algorithm is applied to noisy chaotic signals denoising for testing its performance. In comparison with recently reported leading alternative denoising algorithms such as kernel principle component analysis (Kernel PCA), local independent component analysis (local ICA), local PCA, and wavelet shrinkage (WS), the proposed algorithm is more efficient. An adaptive denoising algorithm based on local sparse representation (local SR) is proposed. The basic idea is applying SR locally to clusters of signals embedded in a high-dimensional space of delayed coordinates. The clusters of signals are represented by the sparse linear combinations of atoms depending on the nature of the signal. The algorithm is applied to noisy chaotic signals denoising for testing its performance. In comparison with recently reported leading alternative denoising algorithms such as kernel principle component analysis (Kernel PCA), local independent component analysis (local ICA), local PCA, and wavelet shrinkage (WS), the proposed algorithm is more efficient.
出处 《Chinese Physics Letters》 SCIE CAS CSCD 2009年第3期35-37,共3页 中国物理快报(英文版)
基金 Supported by the National Natural Science Foundation of China under Grant Nos 60572025 and 60872123, the Joint Fund of the National Natural Science Foundation and the Guangdong Provincial Natural Science Foundation,China,under Grant U0835001.The authors thank S. Q. Zheng and her research team for sharing their software for the purpose of comparison.
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参考文献15

  • 1Blanchard G, Bousquet O and Zwald L 2007 Machine Learning 66 259
  • 2Gruber P, Stadlthanner K and Theis F J 2006 Neurocomputing 69 1485
  • 3Hu G, Peng Q S and Forrest A R 2006 Visual Computing 22 147
  • 4Balster E J, Zheng Y F and Ewing R L 2006 IEEE Trans. Circuits Syst. Video Technol. 16 220
  • 5Cheveign A D and Simon J Z 2006 J. Neurosci. Methods 171 331
  • 6Kotoulas D, Koukoulas P and Kalouptsidis N 2006 IEEE Trans. Signal Process. 54 1315
  • 7Fischer S, Cristoba G and Redondo R 2006 IEEE Trans. Image Process. 15 265
  • 8Donoho D L, Elad M and Temlyakov V N 2005 IEEE Trans. Information Theory 14 423
  • 9Horvat M, Prosen T and Esposti M D 2006 Nonlinearity 19 1471
  • 10Peters G 2006 Pattern Recognition 39 1481

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