Distributed resilient state estimation over sensor networks with random nonlinearities, fading measurements, and stochastic gain variations
The distributed H∞ resilient state estimation problem of nonlinear discrete systems in sensor networks is investigated in this article. The system model under consideration involves three phenomena of incomplete information: randomly occurring nonlinearities, fading measurements, and random gain var...
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| Published in | International journal of robust and nonlinear control Vol. 32; no. 3; pp. 1510 - 1525 |
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| Main Authors | , , , |
| Format | Journal Article |
| Language | English |
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01.02.2022
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| Abstract | The distributed H∞ resilient state estimation problem of nonlinear discrete systems in sensor networks is investigated in this article. The system model under consideration involves three phenomena of incomplete information: randomly occurring nonlinearities, fading measurements, and random gain variations. The probabilistic characteristics of the above phenomena are depicted by three sets of independent random variables subject to more general random distribution. Based on the above model, by applying Lyapunov functional approach and random distribution solution method, the asymptotic stability in the mean square sense of the estimation error system with a given H∞ attenuation level is proved. Further, the estimator parameters are solved by introducing a novel linearization method. Finally, a numerical simulation is given to illustrate the validity of the theoretical results. |
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| AbstractList | The distributed H∞ resilient state estimation problem of nonlinear discrete systems in sensor networks is investigated in this article. The system model under consideration involves three phenomena of incomplete information: randomly occurring nonlinearities, fading measurements, and random gain variations. The probabilistic characteristics of the above phenomena are depicted by three sets of independent random variables subject to more general random distribution. Based on the above model, by applying Lyapunov functional approach and random distribution solution method, the asymptotic stability in the mean square sense of the estimation error system with a given H∞ attenuation level is proved. Further, the estimator parameters are solved by introducing a novel linearization method. Finally, a numerical simulation is given to illustrate the validity of the theoretical results. The distributed resilient state estimation problem of nonlinear discrete systems in sensor networks is investigated in this article. The system model under consideration involves three phenomena of incomplete information: randomly occurring nonlinearities, fading measurements, and random gain variations. The probabilistic characteristics of the above phenomena are depicted by three sets of independent random variables subject to more general random distribution. Based on the above model, by applying Lyapunov functional approach and random distribution solution method, the asymptotic stability in the mean square sense of the estimation error system with a given attenuation level is proved. Further, the estimator parameters are solved by introducing a novel linearization method. Finally, a numerical simulation is given to illustrate the validity of the theoretical results. |
| Author | Fei, Shumin Qian, Wei Zhao, Yunji Guo, Simeng |
| Author_xml | – sequence: 1 givenname: Wei orcidid: 0000-0002-3994-6501 surname: Qian fullname: Qian, Wei email: qwei@hpu.edu.cn organization: Henan Polytechnic University – sequence: 2 givenname: Simeng surname: Guo fullname: Guo, Simeng organization: Henan Polytechnic University – sequence: 3 givenname: Yunji surname: Zhao fullname: Zhao, Yunji organization: Henan Polytechnic University – sequence: 4 givenname: Shumin surname: Fei fullname: Fei, Shumin organization: Southeast University |
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| Snippet | The distributed H∞ resilient state estimation problem of nonlinear discrete systems in sensor networks is investigated in this article. The system model under... The distributed resilient state estimation problem of nonlinear discrete systems in sensor networks is investigated in this article. The system model under... |
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| SubjectTerms | Asymptotic methods Attenuation Discrete systems distributed resilient state estimation Fading fading measurements H-infinity control Independent variables Mathematical models Nonlinear systems Nonlinearity Parameter estimation random gain variations Random variables randomly occurring nonlinearities sensor network State estimation |
| Title | Distributed resilient state estimation over sensor networks with random nonlinearities, fading measurements, and stochastic gain variations |
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