Skip to main navigation Skip to search Skip to main content

Design of Distributed Fusion Predictor and Filter without Feedback for Nonlinear System with Correlated Noises and Random Parameter Matrices

  • Man Lu Liu
  • , Rui Lin
  • , Jian Wen Huo
  • , Li Guo Tan
  • , Qing Ling
  • , Eugene Yuryevich Zybin
  • University of Science and Technology of China
  • Southwest University of Science and Technology
  • State Scientific Research Institute of Aviation Systems

Research output: Contribution to journalArticlepeer-review

Abstract

This work presents distributed predictor and filter without feedback for nonlinear stochastic uncertain system with correlated noises. Firstly, for the problem that the process noise and measurement noise are correlated, the two-step prediction theorem based on projection theorem is used to replace the one-step prediction theorem, and the two-step prediction value of a single sensor is obtained. Secondly, the two-step prediction value of each sensor state is used as the measurement information to modify the distributed fusion predictor to obtain the distributed fusion prediction value. Then, according to the projection theorem, the prediction value of distributed fusion is used as measurement information to modify the filtering value of distributed fusion. Finally, the Cubature Kalman filter (CKF) algorithm is used to implement the algorithm proposed in this paper. By comparison with existing methods, the algorithm proposed in this paper solves the problem that existing methods cannot handle state estimation and prediction problems for nonlinear multi-sensor stochastic uncertain systems with correlated noises.

Original languageEnglish
Pages (from-to)17-31
Number of pages15
JournalMeasurement Science Review
Volume22
Issue number1
DOIs
StatePublished - 1 Feb 2022

Keywords

  • distributed fusion
  • nonlinear stochastic uncertain system
  • state estimation

Fingerprint

Dive into the research topics of 'Design of Distributed Fusion Predictor and Filter without Feedback for Nonlinear System with Correlated Noises and Random Parameter Matrices'. Together they form a unique fingerprint.

Cite this