Least Mean Square Nonlinear Regressor Algorithm

被引:0
作者
Koike, Shin'ichi
机构
来源
28TH EUROPEAN SIGNAL PROCESSING CONFERENCE (EUSIPCO 2020) | 2021年
关键词
adaptive filter; LMS algorithm; impulse noise; nonlinear regressor; robust filtering;
D O I
暂无
中图分类号
O42 [声学];
学科分类号
070206 ; 082403 ;
摘要
This paper proposes a new adaptation algorithm named Least Mean Square Nonlinear Regressor Algorithm (LMS-NRA) that makes adaptive filters highly robust against impulse noise at the filter input for which a stochastic model is presented. The proposed algorithm uses a simple nonlinear function of the regressor. A Statistical analysis of the LMS-NRA is developed to calculate theoretical filter convergence. Through numerical experiments, we demonstrate that the proposed algorithm is effective in realizing a robust adaptive filter which is convergent as fast as with the LMS algorithm. Good agreement between simulated and theoretical filter convergence curves shows the validity and accuracy of the analysis.
引用
收藏
页码:2334 / 2337
页数:4
相关论文
共 9 条
[1]  
Abramowitz M., 1964, Handbook of Mathematical Functions with Formulas, Graphs, and Mathematical Tabels. Tenth Printing
[2]   ANALYSIS OF THE NORMALIZED LMS ALGORITHM WITH GAUSSIAN INPUTS [J].
BERSHAD, NJ .
IEEE TRANSACTIONS ON ACOUSTICS SPEECH AND SIGNAL PROCESSING, 1986, 34 (04) :793-806
[3]  
Haykin S. O., 2013, ADAPTIVE FILTER THEO
[4]   Adaptive threshold nonlinear algorithm for adaptive filters with robustness against impulse noise [J].
Koike, S .
IEEE TRANSACTIONS ON SIGNAL PROCESSING, 1997, 45 (09) :2391-2395
[5]   Analysis of adaptive filters using normalized signed regressor LMS algorithm [J].
Koike, S .
IEEE TRANSACTIONS ON SIGNAL PROCESSING, 1999, 47 (10) :2710-2723
[6]  
Koike S., 2019, P IEEE ISCIT 2019 HO, P1
[7]  
Koike S., 2010, P IEEE ISPACS 2010 C
[8]  
Koike S, 2006, I S INTELL SIG PROC, P729
[9]  
Papoulis A., 2002, Probability, random variables, and stochastic processes