• DocumentCode
    2710239
  • Title

    Using Correntropy as a cost function in linear adaptive filters

  • Author

    Singh, Abhishek ; Principe, Jose C.

  • Author_Institution
    Dept. of Electr. & Comput. Eng., Univ. of Florida, Gainesville, FL, USA
  • fYear
    2009
  • fDate
    14-19 June 2009
  • Firstpage
    2950
  • Lastpage
    2955
  • Abstract
    Correntropy has been recently defined as a localised similarity measure between two random variables, exploiting higher order moments of the data. This paper presents the use of correntropy as a cost function for minimizing the error between the desired signal and the output of an adaptive filter, in order to train the filter weights.We have shown that this cost function has the computational simplicity of the popular LMS algorithm, along with the robustness that is obtained by using higher order moments for error minimization. We apply this technique for system identification and noise cancellation configurations. The results demonstrate the advantages of the proposed cost function as compared to LMS algorithm, and the recently proposed minimum error entropy (MEE) cost function.
  • Keywords
    adaptive filters; entropy; identification; least mean squares methods; signal denoising; LMS algorithm; correntropy; cost function; error minimization; higher order moment; least mean square algorithm; linear adaptive filter; minimum error entropy; noise cancellation configuration; signal processing; system identification; Adaptive filters; Adaptive systems; Cost function; Entropy; Least squares approximation; Noise cancellation; Noise robustness; Random variables; Signal processing algorithms; System identification;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Neural Networks, 2009. IJCNN 2009. International Joint Conference on
  • Conference_Location
    Atlanta, GA
  • ISSN
    1098-7576
  • Print_ISBN
    978-1-4244-3548-7
  • Electronic_ISBN
    1098-7576
  • Type

    conf

  • DOI
    10.1109/IJCNN.2009.5178823
  • Filename
    5178823