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Clustering Switching Regions for Feedback Controllers: A Convex Approach

Author:
Chanfreut, Paula; Maestre Torreblanca, José María; Muros, Francisco Javier; Fernández Camacho, Eduardo
URI:
https://hdl.handle.net/20.500.12412/4979
ISSN:
2325-5870
DOI:
https://doi.org/10.1109/TCNS.2021.3084049
Date:
2021-12
Keyword(s):

Distributed control

Distributed feed backgains

Control by clustering

Coalitional control

Linear control systems

Network topologies

Control systems design

Abstract:

Coalitional control groups dynamically local controllers into clusters that jointly determine their control actions to maximize control performance while minimizing the cooperation burden. This work presents linear matrix inequalities decision methods to set state-space regions where the switchings between network topologies satisfy properties of interest. In particular, convexity guarantees ellipsoidal switching sets with back-switchings avoided via a dwell time. Also, the convexity property is exploited to analyze the need for coordination at different points of the state space, leading to coordination effort zones. Moreover, by considering invariance , new ellipsoids that confine the state between topologies transitions are provided. Finally, we introduce additional conditions to attain submodularity and, hence, reduce the effort to find optimal solutions. A numerical example is given to illustrate the feasibility of the proposed approach.

Coalitional control groups dynamically local controllers into clusters that jointly determine their control actions to maximize control performance while minimizing the cooperation burden. This work presents linear matrix inequalities decision methods to set state-space regions where the switchings between network topologies satisfy properties of interest. In particular, convexity guarantees ellipsoidal switching sets with back-switchings avoided via a dwell time. Also, the convexity property is exploited to analyze the need for coordination at different points of the state space, leading to coordination effort zones. Moreover, by considering invariance , new ellipsoids that confine the state between topologies transitions are provided. Finally, we introduce additional conditions to attain submodularity and, hence, reduce the effort to find optimal solutions. A numerical example is given to illustrate the feasibility of the proposed approach.

 

This is the accepted version of the article

This is the accepted version of the article

 
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