SVRPF: An Improved Particle Filter for a Nonlinear/Non-Gaussian Environment

The performance of a particle filter (PF) in nonlinear and non-Gaussian environments is often affected by particle degeneracy and impoverishment problems. In this paper, these two problems are re-assessed using the concepts of importance region (IR) selection and particle density (PD), where IR desc...

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Main Authors: Xingzi Qiang, Yanbo Zhu, Rui Xue
Format: Article
Language:English
Published: IEEE 2019-01-01
Series:IEEE Access
Subjects:
Online Access:https://ieeexplore.ieee.org/document/8869858/
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spelling doaj-8964258470f24902a84a03935bca7a372021-03-29T23:03:35ZengIEEEIEEE Access2169-35362019-01-01715163815165110.1109/ACCESS.2019.29475408869858SVRPF: An Improved Particle Filter for a Nonlinear/Non-Gaussian EnvironmentXingzi Qiang0https://orcid.org/0000-0003-3559-0939Yanbo Zhu1Rui Xue2https://orcid.org/0000-0002-9188-175XSchool of Electronics and Information Engineering, Beihang University, Beijing, ChinaSchool of Electronics and Information Engineering, Beihang University, Beijing, ChinaSchool of Electronics and Information Engineering, Beihang University, Beijing, ChinaThe performance of a particle filter (PF) in nonlinear and non-Gaussian environments is often affected by particle degeneracy and impoverishment problems. In this paper, these two problems are re-assessed using the concepts of importance region (IR) selection and particle density (PD), where IR describes the distribution region of particles, and PD describes the density of particles in IR. Based on these two factors, a support vector regression PF (SVRPF) is proposed to overcome the problems from nonlinear and non-Gaussian environments, especially in regard to narrow observation noise. Furthermore, the consistency of the SVRPF and Bayes' filtering is demonstrated. A numerical simulation shows that the performance of the SVRPF is more stable than other filter algorithms. Provided that other conditions are the same, when the observation noise variance is 0.1 and 5, the root-mean-square errors of the SVRPF decrease by 0.5 and 0.03, respectively, compared with that of a general PF.https://ieeexplore.ieee.org/document/8869858/Particle filteringprobability density estimationnonlinear/non-Gaussian environmentsupport vector regression
collection DOAJ
language English
format Article
sources DOAJ
author Xingzi Qiang
Yanbo Zhu
Rui Xue
spellingShingle Xingzi Qiang
Yanbo Zhu
Rui Xue
SVRPF: An Improved Particle Filter for a Nonlinear/Non-Gaussian Environment
IEEE Access
Particle filtering
probability density estimation
nonlinear/non-Gaussian environment
support vector regression
author_facet Xingzi Qiang
Yanbo Zhu
Rui Xue
author_sort Xingzi Qiang
title SVRPF: An Improved Particle Filter for a Nonlinear/Non-Gaussian Environment
title_short SVRPF: An Improved Particle Filter for a Nonlinear/Non-Gaussian Environment
title_full SVRPF: An Improved Particle Filter for a Nonlinear/Non-Gaussian Environment
title_fullStr SVRPF: An Improved Particle Filter for a Nonlinear/Non-Gaussian Environment
title_full_unstemmed SVRPF: An Improved Particle Filter for a Nonlinear/Non-Gaussian Environment
title_sort svrpf: an improved particle filter for a nonlinear/non-gaussian environment
publisher IEEE
series IEEE Access
issn 2169-3536
publishDate 2019-01-01
description The performance of a particle filter (PF) in nonlinear and non-Gaussian environments is often affected by particle degeneracy and impoverishment problems. In this paper, these two problems are re-assessed using the concepts of importance region (IR) selection and particle density (PD), where IR describes the distribution region of particles, and PD describes the density of particles in IR. Based on these two factors, a support vector regression PF (SVRPF) is proposed to overcome the problems from nonlinear and non-Gaussian environments, especially in regard to narrow observation noise. Furthermore, the consistency of the SVRPF and Bayes' filtering is demonstrated. A numerical simulation shows that the performance of the SVRPF is more stable than other filter algorithms. Provided that other conditions are the same, when the observation noise variance is 0.1 and 5, the root-mean-square errors of the SVRPF decrease by 0.5 and 0.03, respectively, compared with that of a general PF.
topic Particle filtering
probability density estimation
nonlinear/non-Gaussian environment
support vector regression
url https://ieeexplore.ieee.org/document/8869858/
work_keys_str_mv AT xingziqiang svrpfanimprovedparticlefilterforanonlinearnongaussianenvironment
AT yanbozhu svrpfanimprovedparticlefilterforanonlinearnongaussianenvironment
AT ruixue svrpfanimprovedparticlefilterforanonlinearnongaussianenvironment
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