Fusion Estimation for Nonlinear Systems with Heavy-tailed Noises

被引:0
|
作者
Di, Chenying [1 ]
Yan, Liping [1 ]
Xia, Yuanqing [1 ]
机构
[1] Beijing Inst Technol, Sch Automat, Key Lab Intelligent Control & Decis Complex Syst, Beijing 100081, Peoples R China
基金
北京市自然科学基金;
关键词
fusion estimation; heavy-tailed noises; package drop out; nonlinear systems; Student's t distribution;
D O I
10.23919/chicc.2019.8865872
中图分类号
TP [自动化技术、计算机技术];
学科分类号
0812 ;
摘要
In some target tracking scenarios, the process noise and the measurement noise are both heavy-tailed noises. This type of noise can not be modeled as Gaussian noise, since it has quite different characteristics. Existing algorithms for fusion estimation of nonlinear systems with Gaussian noises are no longer applicable for systems with heavy-tailed noises. In this paper, estimation of multisensor data fusion for nonlinear systems with heavy-tailed process noise and measurement noise in target tracking is studied. Based on the robust Student's t based nonlinear filter (RSTNF), a filtering method using unscented transformation (UT) for state estimation of nonlinear systems with heavy-tailed noises, we present a modified nonlinear filter in case of package drop out exists. For fusion estimation of multisensor nonlinear systems, we present the centralized fusion based on the modified filter. Our results from Monte Carlo simulations on a target tracking example demonstrate the effectiveness and the robustness of the presented algorithm.
引用
收藏
页码:3537 / 3542
页数:6
相关论文
共 50 条
  • [31] Estimation in nonlinear mixed-effects models using heavy-tailed distributions
    Meza, Cristian
    Osorio, Felipe
    De la Cruz, Rolando
    STATISTICS AND COMPUTING, 2012, 22 (01) : 121 - 139
  • [32] Nonlinear autoregressive models with heavy-tailed innovation
    Jin, Y
    An, HZ
    SCIENCE IN CHINA SERIES A-MATHEMATICS, 2005, 48 (03): : 333 - 340
  • [33] Nonlinear autoregressive models with heavy-tailed innovation
    Yang Jin
    Hongzhi An
    Science in China Series A: Mathematics, 2005, 48 (3): : 333 - 340
  • [34] High Quantiles of Heavy-Tailed Distributions: Their Estimation
    N. M. Markovich
    Automation and Remote Control, 2002, 63 : 1263 - 1278
  • [35] Maximum total correntropy adaptive filtering against heavy-tailed noises
    Wang, Fei
    He, Yicong
    Wang, Shiyuan
    Chen, Badong
    SIGNAL PROCESSING, 2017, 141 : 84 - 95
  • [36] Estimation of the covariance structure of heavy-tailed distributions
    Minsker, Stanislav
    Wei, Xiaohan
    ADVANCES IN NEURAL INFORMATION PROCESSING SYSTEMS 30 (NIPS 2017), 2017, 30
  • [37] Optimal index estimation of heavy-tailed distributions
    Politis, D. N.
    Vasiliev, V. A.
    Vorobeychikov, S. E.
    SEQUENTIAL ANALYSIS-DESIGN METHODS AND APPLICATIONS, 2021, 40 (01): : 125 - 147
  • [38] A Robust Interacting Multiple Model Smoother with Heavy-Tailed Measurement Noises
    Cui, Shuai
    Li, Zhi
    Yang, Yanbo
    2020 CHINESE AUTOMATION CONGRESS (CAC 2020), 2020, : 3574 - 3578
  • [39] High quantile estimation for heavy-tailed distribution
    Markovich, NM
    PERFORMANCE EVALUATION, 2005, 62 (1-4) : 178 - 192
  • [40] High quantiles of heavy-tailed distributions: Their estimation
    Markovich, NM
    AUTOMATION AND REMOTE CONTROL, 2002, 63 (08) : 1263 - 1278