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Modeling and Event-Triggered Output Feedback Control of Input-Affine Polynomial Systems
by
Ye, Qian
, Lin, Haojie
, Zhang, Jinqi
, Lou, Xuyang
in
Closed loops
/ Control systems
/ Controllers
/ Event triggered control
/ Feedback control
/ Linear matrix inequalities
/ Output feedback
/ output-feedback control
/ periodic event-triggered control
/ polynomial systems
/ Polynomials
/ Stability
/ State feedback
/ state-feedback control
/ sum-of-squares programming
2025
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Modeling and Event-Triggered Output Feedback Control of Input-Affine Polynomial Systems
by
Ye, Qian
, Lin, Haojie
, Zhang, Jinqi
, Lou, Xuyang
in
Closed loops
/ Control systems
/ Controllers
/ Event triggered control
/ Feedback control
/ Linear matrix inequalities
/ Output feedback
/ output-feedback control
/ periodic event-triggered control
/ polynomial systems
/ Polynomials
/ Stability
/ State feedback
/ state-feedback control
/ sum-of-squares programming
2025
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Do you wish to request the book?
Modeling and Event-Triggered Output Feedback Control of Input-Affine Polynomial Systems
by
Ye, Qian
, Lin, Haojie
, Zhang, Jinqi
, Lou, Xuyang
in
Closed loops
/ Control systems
/ Controllers
/ Event triggered control
/ Feedback control
/ Linear matrix inequalities
/ Output feedback
/ output-feedback control
/ periodic event-triggered control
/ polynomial systems
/ Polynomials
/ Stability
/ State feedback
/ state-feedback control
/ sum-of-squares programming
2025
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Modeling and Event-Triggered Output Feedback Control of Input-Affine Polynomial Systems
Journal Article
Modeling and Event-Triggered Output Feedback Control of Input-Affine Polynomial Systems
2025
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Overview
This paper addresses periodic event-triggered output-feedback control (PETOFC) and event-triggered state-feedback control (ETSFC) for polynomial systems modeled by a linear-like representation with state-dependent coefficients. Periodic event-triggering evaluates conditions at fixed intervals, preventing Zeno behavior, while state-feedback control guarantees a minimum inter-event interval. Stability is analyzed using linear matrix inequalities. Under the proposed event-triggered controllers and using the sum-of-squares programming, the asymptotic stability of the closed-loop systems is ensured. Finally, the effectiveness of the proposed controllers are illustrated through two numerical examples.
Publisher
MDPI AG
Subject
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