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Pregled bibliografske jedinice broj: 687563

Decentralized output synchronization of heterogeneous linear systems with fixed and switching topology via self-triggered communication


Tolić, Domagoj; Fierro, Rafael
Decentralized output synchronization of heterogeneous linear systems with fixed and switching topology via self-triggered communication // Proc. of 2013 IEEE American Control Conference
Washington D.C., Sjedinjene Američke Države, 2013. str. 4648-4653 (predavanje, međunarodna recenzija, cjeloviti rad (in extenso), znanstveni)


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Naslov
Decentralized output synchronization of heterogeneous linear systems with fixed and switching topology via self-triggered communication
(Decentralized output synchronization of heterogeneous linear systems with fixed and switching topology via self-triggered)

Autori
Tolić, Domagoj ; Fierro, Rafael

Vrsta, podvrsta i kategorija rada
Radovi u zbornicima skupova, cjeloviti rad (in extenso), znanstveni

Izvornik
Proc. of 2013 IEEE American Control Conference / - , 2013, 4648-4653

Skup
2013 IEEE American Control Conference

Mjesto i datum
Washington D.C., Sjedinjene Američke Države, 17.06.2013. - 19.06.2013

Vrsta sudjelovanja
Predavanje

Vrsta recenzije
Međunarodna recenzija

Ključne riječi
self-triggering; output synchronization; switched systems; impulsive systems

Sažetak
In this paper, we investigate a decentralized output synchronization problem of heterogeneous linear systems. Motivated by recent results in the literature, we develop a self-triggered output broadcasting policy for the interconnected systems. In other words, each system broadcasts its outputs only when necessary in order to achieve output synchronization. Consequently, the control signal of each system is updated based on currently available (but outdated) information received from the neighbors. These broadcasting time instants adapt to the current communication topology. For a fixed topology, our broadcasting policy yields global exponential output synchronization, and Lp-stable output synchronization in the presence of disturbances. Employing a converse Lyapunov theorem for impulsive systems, we provide an average dwell-time condition that yields disturbance-to-state stable output synchronization in case of switching topology. The proposed approach is applicable to directed and unbalanced communication topologies. Finally, our results are corroborated by numerical simulations.

Izvorni jezik
Engleski

Znanstvena područja
Elektrotehnika



POVEZANOST RADA


Profili:

Avatar Url Domagoj Tolić (autor)

Citiraj ovu publikaciju:

Tolić, Domagoj; Fierro, Rafael
Decentralized output synchronization of heterogeneous linear systems with fixed and switching topology via self-triggered communication // Proc. of 2013 IEEE American Control Conference
Washington D.C., Sjedinjene Američke Države, 2013. str. 4648-4653 (predavanje, međunarodna recenzija, cjeloviti rad (in extenso), znanstveni)
Tolić, D. & Fierro, R. (2013) Decentralized output synchronization of heterogeneous linear systems with fixed and switching topology via self-triggered communication. U: Proc. of 2013 IEEE American Control Conference.
@article{article, author = {Toli\'{c}, Domagoj and Fierro, Rafael}, year = {2013}, pages = {4648-4653}, keywords = {self-triggering, output synchronization, switched systems, impulsive systems}, title = {Decentralized output synchronization of heterogeneous linear systems with fixed and switching topology via self-triggered communication}, keyword = {self-triggering, output synchronization, switched systems, impulsive systems}, publisherplace = {Washington D.C., Sjedinjene Ameri\v{c}ke Dr\v{z}ave} }
@article{article, author = {Toli\'{c}, Domagoj and Fierro, Rafael}, year = {2013}, pages = {4648-4653}, keywords = {self-triggering, output synchronization, switched systems, impulsive systems}, title = {Decentralized output synchronization of heterogeneous linear systems with fixed and switching topology via self-triggered}, keyword = {self-triggering, output synchronization, switched systems, impulsive systems}, publisherplace = {Washington D.C., Sjedinjene Ameri\v{c}ke Dr\v{z}ave} }




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