Title :
Blind Identification of Series-Cascade Nonlinear Channels
Author :
Kibangou, Alain Y. ; Favier, Gerard ; de Almeida, Andre L F
Author_Institution :
UNSA-CNRS
fDate :
Oct. 28 2005-Nov. 1 2005
Abstract :
Identification of nonlinear channels represented with series-cascade models of Wiener and Hammerstein type is considered in this paper. The approach proposed herein is based on a bilinear decomposition of the received signal measurements matrix. Thanks to an input preceding inducing redundancy, one of the factors involved in the bilinear decomposition has a Vandermonde structure. Uniqueness conditions of the bilinear decomposition are derived by assuming that the input signal belongs to a finite alphabet. Then, a new blind identification method is proposed using an alternating least squares (ALS) approach, and some simulations results are presented to illustrate the behavior of the proposed method
Keywords :
channel estimation; least squares approximations; matrix algebra; signal processing; stochastic processes; Hammerstein type; Vandermonde structure; Wiener type; a bilinear decomposition; alternating least squares approach; bilinear decomposition; blind identification; series-cascade nonlinear channels; signal measurements matrix; Blind equalizers; Digital communication; Dynamic range; Finite impulse response filter; Kernel; Least squares methods; Matrix decomposition; Neural networks; Nonlinear filters; Polynomials;
Conference_Titel :
Signals, Systems and Computers, 2005. Conference Record of the Thirty-Ninth Asilomar Conference on
Conference_Location :
Pacific Grove, CA
Print_ISBN :
1-4244-0131-3
DOI :
10.1109/ACSSC.2005.1599782