Relaxed static output feedback control for discrete-time Takagi-Sugeno fuzzy systems: A switching sequence convex optimization algorithm

In this paper, a new switching sequence convex optimization (SSCO) algorithm is proposed for solving non-convex optimization problem with complex time-varying relaxation matrix structures that arises during output feedback design. Firstly, the introduced time-varying relaxation matrix combines the m...

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Vydáno v:Information sciences Ročník 678; s. 120966
Hlavní autoři: Gao, Jingjing, Xie, Xiangpeng, Xia, Jianwei
Médium: Journal Article
Jazyk:angličtina
Vydáno: Elsevier Inc 01.09.2024
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ISSN:0020-0255, 1872-6291
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Abstract In this paper, a new switching sequence convex optimization (SSCO) algorithm is proposed for solving non-convex optimization problem with complex time-varying relaxation matrix structures that arises during output feedback design. Firstly, the introduced time-varying relaxation matrix combines the membership functions and the designed switching mechanism to adjust the positive and negative terms of the inequality constraints. As a result, relaxed controller design conditions with complex matrix structures are established. The proposed SSCO algorithm employs switching optimization variables and inner approximation strategy, which is able to compute non-convex optimization problems with complex matrix structures more flexibly and converge quickly. It is worth noting that the implementation of the SSCO algorithm requires a set of strictly feasible initial solutions. Therefore, an initialization iterative algorithm is proposed, which overcomes the difficulties of transforming the solving problem into a typical non-convex optimization problem and linearizing multiple different concave parts, by which a set of optimized feasible solutions are obtained. Finally, simulation examples are used to demonstrate the superiority of the design scheme proposed in this paper.
AbstractList In this paper, a new switching sequence convex optimization (SSCO) algorithm is proposed for solving non-convex optimization problem with complex time-varying relaxation matrix structures that arises during output feedback design. Firstly, the introduced time-varying relaxation matrix combines the membership functions and the designed switching mechanism to adjust the positive and negative terms of the inequality constraints. As a result, relaxed controller design conditions with complex matrix structures are established. The proposed SSCO algorithm employs switching optimization variables and inner approximation strategy, which is able to compute non-convex optimization problems with complex matrix structures more flexibly and converge quickly. It is worth noting that the implementation of the SSCO algorithm requires a set of strictly feasible initial solutions. Therefore, an initialization iterative algorithm is proposed, which overcomes the difficulties of transforming the solving problem into a typical non-convex optimization problem and linearizing multiple different concave parts, by which a set of optimized feasible solutions are obtained. Finally, simulation examples are used to demonstrate the superiority of the design scheme proposed in this paper.
ArticleNumber 120966
Author Xia, Jianwei
Gao, Jingjing
Xie, Xiangpeng
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  surname: Xie
  fullname: Xie, Xiangpeng
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  givenname: Jianwei
  surname: Xia
  fullname: Xia, Jianwei
  organization: School of Mathematical Sciences, Liaocheng University, Liaocheng, Shandong 252059, PR China
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Keywords Static output feedback
Optimization algorithm
Takagi-Sugeno fuzzy systems
Time-varying relaxation matrix technique
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Snippet In this paper, a new switching sequence convex optimization (SSCO) algorithm is proposed for solving non-convex optimization problem with complex time-varying...
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StartPage 120966
SubjectTerms Optimization algorithm
Static output feedback
Takagi-Sugeno fuzzy systems
Time-varying relaxation matrix technique
Title Relaxed static output feedback control for discrete-time Takagi-Sugeno fuzzy systems: A switching sequence convex optimization algorithm
URI https://dx.doi.org/10.1016/j.ins.2024.120966
Volume 678
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