Minimum total complex error entropy for adaptive filter

被引:3
作者
Qian, Guobing [1 ]
Liu, Junzhu [1 ]
Qiu, Chen [2 ]
Iu, Herbert Ho-Ching [3 ]
Qian, Junhui [4 ]
Wang, Shiyuan [1 ]
机构
[1] Southwest Univ, Coll Elect & Informat Engn, Chongqing Key Lab Nonlinear Circuits & Intelligent, Chongqing 400715, Peoples R China
[2] Univ Elect Sci & Technol China, Sch Informat & Commun Engn, Chengdu, Sichuan, Peoples R China
[3] Univ Western Australia, Sch Elect Elect & Comp Engn, 35 Stirling Hwy, Crawley, WA 6009, Australia
[4] Chongqing Univ, Sch Microelect & Commun Engn, Chongqing 400044, Peoples R China
关键词
Adaptive; Total; MEE; EIV; Complex domain; MAXIMUM CORRENTROPY; ROBUST; ALGORITHM;
D O I
10.1016/j.eswa.2023.121522
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
As a powerful tool, the minimum error entropy (MEE) criterion has aroused extensive attention within the field of adaptive filtering recently. However, most MEE-based methods cannot be applied to the complex domain. Although the maximum total complex correntropy (MTCC) algorithm has been applied in errors-in-variables (EIV) model successfully when the noise is impulsive, it would degenerate obviously in some non-Gaussian noise cases, especially in the multi-peak distributed noise case. In this paper, we take the EIV model and complex domain into consideration and then propose a minimum total complex error entropy (MTCEE) algorithm. More importantly, the local stability and steady-state behavior of MTCEE are analyzed theoretically. Finally, we apply the MTCEE algorithm to the system identification and channel estimation, considering situations where noise affects both input and output. Through these applications, we demonstrate the effectiveness and superiority of MTCEE under EIV model in complex domain.
引用
收藏
页数:13
相关论文
共 56 条
[1]   Analysis of the Gradient-Descent Total Least-Squares Adaptive Filtering Algorithm [J].
Arablouei, Reza ;
Werner, Stefan ;
Dogancay, Kutluyil .
IEEE TRANSACTIONS ON SIGNAL PROCESSING, 2014, 62 (05) :1256-1264
[2]  
Assimakopoulos C., 2006, WSEAS Transactions on Power Systems, V1, P239
[3]   Nearest Kronecker Product Decomposition Based Generalized Maximum Correntropy and Generalized Hyperbolic Secant Robust Adaptive Filters [J].
Bhattacharjee, Sankha Subhra ;
Kumar, Krishna ;
George, Nithin V. .
IEEE SIGNAL PROCESSING LETTERS, 2020, 27 :1525-1529
[4]   Extension of Wirtinger's Calculus to Reproducing Kernel Hilbert Spaces and the Complex Kernel LMS [J].
Bouboulis, Pantelis ;
Theodoridis, Sergios .
IEEE TRANSACTIONS ON SIGNAL PROCESSING, 2011, 59 (03) :964-978
[5]  
Chen B, 2013, ELSEV INSIGHT, P1
[6]   Effects of Outliers on the Maximum Correntropy Estimation: A Robustness Analysis [J].
Chen, Badong ;
Xing, Lei ;
Zhao, Haiquan ;
Du, Shaoyi ;
Principe, Jose C. .
IEEE TRANSACTIONS ON SYSTEMS MAN CYBERNETICS-SYSTEMS, 2021, 51 (06) :4007-4012
[7]   Granger Causality Analysis Based on Quantized Minimum Error Entropy Criterion [J].
Chen, Badong ;
Ma, Rongjin ;
Yu, Siyu ;
Du, Shaoyi ;
Qin, Jing .
IEEE SIGNAL PROCESSING LETTERS, 2019, 26 (02) :347-351
[8]   Maximum correntropy Kalman filter [J].
Chen, Badong ;
Liu, Xi ;
Zhao, Haiquan ;
Principe, Jose C. .
AUTOMATICA, 2017, 76 :70-77
[9]   Insights Into the Robustness of Minimum Error Entropy Estimation [J].
Chen, Badong ;
Xing, Lei ;
Xu, Bin ;
Zhao, Haiquan ;
Principe, Jose C. .
IEEE TRANSACTIONS ON NEURAL NETWORKS AND LEARNING SYSTEMS, 2018, 29 (03) :731-737
[10]   Generalized Correntropy for Robust Adaptive Filtering [J].
Chen, Badong ;
Xing, Lei ;
Zhao, Haiquan ;
Zheng, Nanning ;
Principe, Jose C. .
IEEE TRANSACTIONS ON SIGNAL PROCESSING, 2016, 64 (13) :3376-3387