4.7 Article

Distributed H∞ state estimation for switched sensor networks with packet dropouts via persistent dwell-time switching mechanism

Journal

INFORMATION SCIENCES
Volume 563, Issue -, Pages 256-268

Publisher

ELSEVIER SCIENCE INC
DOI: 10.1016/j.ins.2021.01.057

Keywords

Switched sensor networks; Distributed H-infinity state estimation; Packet dropouts; Persistent dwell-time switching mechanism

Funding

  1. National Natural Science Foundation of China [61873002, 61703004, 61673178]
  2. Major Natural Science Foundation of Higher Education Institutions of Anhui Province [KJ2020ZD28]
  3. Major Technologies Research and Development Special Program of Anhui Province [202004a05020009]
  4. National Research Foundation of Korea (NRF) - Korea government (MSIT) [2020R1A2B5B02002002]

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This paper discusses the distributed H-infinity state estimation problem for sensor networks with switching characteristics, where parameters switch according to a persistent dwell-time switching mechanism. The paper focuses on deriving criteria for achieving stability with H-infinity performance and solving estimator gains using convex optimization. The proposed approach is validated through a numerical example.
This paper addresses the distributed H-infinity state estimation problem for a class of sensor networks with switching characteristics, where the switchings of parameters are presumed to obey persistent dwell-time switching mechanism rather than dwell time or average dwell-time ones in the discrete-time context. For the purpose of tracking the unavailable state of the target plant, a sensor network is formed by employing multiple sensor nodes distributed in space and worked cooperatively under a specific connection topology. The intention of the paper mainly centers on deriving some sufficient criteria for the addressed model to achieve the exponential mean-square stability with a prescribed H-infinity performance, and the estimator gains corresponding to differently constructed estimators are further solved by means of the convex optimization method. Finally, the validity of the proposed approach is illustrated by a numerical example. (C) 2021 Elsevier Inc. All rights reserved.

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