Strong Observability for a Class of Linear Hybrid Systems

Hector Rios; Jorge Davila; Andrew R. Teel

doi:10.1109/CDC.2018.8619517

Strong Observability for a Class of Linear Hybrid Systems

Hector Rios, Jorge Davila, Andrew R. Teel

Resultado de la investigación: Capítulo del libro/informe/acta de congreso › Contribución a la conferencia › revisión exhaustiva

1 Cita (Scopus)

Resumen

This paper deals with the characterization of a particular structural property: strong observability, for a class of linear hybrid systems with periodic jumps. Such a property is given in terms of geometric and algebraic conditions over the matrices of the linear hybrid system. A characterization of the weakly unobservable subspace is also given for this class of hybrid systems as well as the relation it has with strong observability. An example illustrates the proposed properties.

Idioma original	Inglés
Título de la publicación alojada	2018 IEEE Conference on Decision and Control, CDC 2018
Editorial	Institute of Electrical and Electronics Engineers Inc.
Páginas	3122-3127
Número de páginas	6
ISBN (versión digital)	9781538613955
DOI	https://doi.org/10.1109/CDC.2018.8619517
Estado	Publicada - 2 jul. 2018
Evento	57th IEEE Conference on Decision and Control, CDC 2018 - Miami, Estados Unidos Duración: 17 dic. 2018 → 19 dic. 2018

Serie de la publicación

Nombre	Proceedings of the IEEE Conference on Decision and Control
Volumen	2018-December
ISSN (versión impresa)	0743-1546
ISSN (versión digital)	2576-2370

Conferencia

Conferencia	57th IEEE Conference on Decision and Control, CDC 2018
País/Territorio	Estados Unidos
Ciudad	Miami
Período	17/12/18 → 19/12/18

Nota bibliográfica

Publisher Copyright:
© 2018 IEEE.

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10.1109/CDC.2018.8619517

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title = "Strong Observability for a Class of Linear Hybrid Systems",

abstract = "This paper deals with the characterization of a particular structural property: strong observability, for a class of linear hybrid systems with periodic jumps. Such a property is given in terms of geometric and algebraic conditions over the matrices of the linear hybrid system. A characterization of the weakly unobservable subspace is also given for this class of hybrid systems as well as the relation it has with strong observability. An example illustrates the proposed properties.",

keywords = "Hybrid Systems, Strong Observability",

author = "Hector Rios and Jorge Davila and Teel, {Andrew R.}",

note = "Publisher Copyright: {\textcopyright} 2018 IEEE.; 57th IEEE Conference on Decision and Control, CDC 2018 ; Conference date: 17-12-2018 Through 19-12-2018",

year = "2018",

month = jul,

day = "2",

doi = "10.1109/CDC.2018.8619517",

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Rios, H, Davila, J & Teel, AR 2018, Strong Observability for a Class of Linear Hybrid Systems. En 2018 IEEE Conference on Decision and Control, CDC 2018., 8619517, Proceedings of the IEEE Conference on Decision and Control, vol. 2018-December, Institute of Electrical and Electronics Engineers Inc., pp. 3122-3127, 57th IEEE Conference on Decision and Control, CDC 2018, Miami, Estados Unidos, 17/12/18. https://doi.org/10.1109/CDC.2018.8619517

Strong Observability for a Class of Linear Hybrid Systems. / Rios, Hector; Davila, Jorge; Teel, Andrew R.
2018 IEEE Conference on Decision and Control, CDC 2018. Institute of Electrical and Electronics Engineers Inc., 2018. p. 3122-3127 8619517 (Proceedings of the IEEE Conference on Decision and Control; Vol. 2018-December).

Resultado de la investigación: Capítulo del libro/informe/acta de congreso › Contribución a la conferencia › revisión exhaustiva

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AB - This paper deals with the characterization of a particular structural property: strong observability, for a class of linear hybrid systems with periodic jumps. Such a property is given in terms of geometric and algebraic conditions over the matrices of the linear hybrid system. A characterization of the weakly unobservable subspace is also given for this class of hybrid systems as well as the relation it has with strong observability. An example illustrates the proposed properties.

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Strong Observability for a Class of Linear Hybrid Systems

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