Sensor fault estimation of networked vehicle suspension system with deny-of-service attack
- Author(s): Zehua Ye 1 ; Hongjie Ni 1 ; Zhenhua Xu 1 ; Dan Zhang 1
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View affiliations
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Affiliations:
1:
Department of Automation , Zhejiang University of Technology , 310023 Hangzhou , People's Republic of China
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Affiliations:
1:
Department of Automation , Zhejiang University of Technology , 310023 Hangzhou , People's Republic of China
- Source:
Volume 14, Issue 5,
May
2020,
p.
455 – 462
DOI: 10.1049/iet-its.2019.0258 , Print ISSN 1751-956X, Online ISSN 1751-9578
This study is concerned with the sensor fault estimation problem for network-based vehicle suspension system with deny-of-service attack, where a linear robust observer is designed. First of all, the attack behaviour switching is modelled as a Markovian jumping process, and then a sufficient condition based on the Markovian jumping system approach is proposed such that the sensor fault estimation error system is asymptotically stable in the mean-square sense with a prescribed performance level. In this work, the occurring and transition probabilities of the attack are allowed to be partially unknown and uncertain. Finally, a simulation example is presented that validates the effectiveness of design method.
Inspec keywords: sensors; control system synthesis; uncertain systems; linear matrix inequalities; least mean squares methods; suspensions (mechanical components); fault diagnosis; observers; Markov processes; linear systems; robust control; networked control systems; asymptotic stability
Other keywords: sensor fault estimation error system; attack behaviour switching; sensor fault estimation problem; design method; linear robust observer; networked vehicle suspension system; deny-of-service attack; Markovian jumping process; Markovian jumping system approach; network-based vehicle suspension system; transition probabilities
Subjects: Algebra; Linear control systems; Mechanical components; Control system analysis and synthesis methods; Stability in control theory; Interpolation and function approximation (numerical analysis); Markov processes; Optimal control
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