• DocumentCode
    152672
  • Title

    A zero-attracting mixed norm LMS for sparse acoustic room system estimation

  • Author

    Eleyan, Gulden ; Salman, M.S.

  • fYear
    2014
  • fDate
    23-25 April 2014
  • Firstpage
    1307
  • Lastpage
    1310
  • Abstract
    Recently, many adaptive filtering proposals that discuss the sparsity of the system have been appeared. These proposals are, mainly, based on the least-mean-square (LMS) algorithm. In this paper we propose two algorithms that exploit the sparsity of the system and based on the mixed norm LMS (MN-LMS) algorithm. The first algorithm is proposed by adding l1-norm penalty to the cost function of the MN-LMS algorithms. This term enables us to attract the near-to-zero filter coefficients into zero very fast. However, when the system is highly non sparse, the algorithm almost fails. Because of that, we propose another algorithm that uses an approximation of thel0-norm penalty term in the cost function of the MN-LMS algorithm. This provides high performance even if the system is highly non sparse system. The performances of the proposed algorithms are compared to those of the LMS and MN-LMS algorithms in an acoustic sparse system identification setting. The proposed algorithms provide significant performances compared to the others.
  • Keywords
    acoustic signal processing; adaptive filters; approximation theory; least mean squares methods; acoustic sparse system identification; adaptive filtering; approximation; l1-norm penalty; least mean square algorithm; near-to-zero filter coefficients; sparse acoustic room system estimation; zero-attracting mixed norm LMS; Acoustics; Approximation algorithms; Conferences; Least squares approximations; Proposals; Signal processing; Signal processing algorithms; LMS Algorithm; MN-LMS Algorıthm; Sparse System;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Signal Processing and Communications Applications Conference (SIU), 2014 22nd
  • Conference_Location
    Trabzon
  • Type

    conf

  • DOI
    10.1109/SIU.2014.6830477
  • Filename
    6830477