2013
DOI: 10.1016/j.automatica.2013.06.006
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Discrete mode observability of structured switching descriptor linear systems: A graph-theoretic approach

Abstract: To cite this version:Taha Boukhobza, Frédéric Hamelin. Discrete mode observability of structured switching descriptor linear systems: A graph-theoretic approach. Automatica, Elsevier, 2013, 49 (10) AbstractThe main result of the paper consists in graphical necessary and sufficient conditions which ensure the generic discrete mode observability of structured switching descriptor systems. The methods used in the previous studies on the observability of switching linear systems on standard form are not applicabl… Show more

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Cited by 7 publications
(5 citation statements)
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“…Later, they generalize these conditions to linear time-invariant switching descriptor systems . In Boukhobza and Hamelin (2013), the authors present necessary and sufficient graphical conditions which ensure the generic discrete mode observability of structural switching descriptor systems. They generate a new approach that builds a new type of digraph dedicated to the discrete mode observability study.…”
Section: Linear Time-invariant Switching Systemsmentioning
confidence: 99%
“…Later, they generalize these conditions to linear time-invariant switching descriptor systems . In Boukhobza and Hamelin (2013), the authors present necessary and sufficient graphical conditions which ensure the generic discrete mode observability of structural switching descriptor systems. They generate a new approach that builds a new type of digraph dedicated to the discrete mode observability study.…”
Section: Linear Time-invariant Switching Systemsmentioning
confidence: 99%
“…In [170,171] the authors proposed conditions for sensor placement in linear time-invariant switching systems with unknown inputs. Later, they generalized these conditions to linear time-invariant switching descriptor systems [172,173].…”
Section: Linear Time-invariant Switching Systemsmentioning
confidence: 99%
“…The aim of this decomposition is to simplify the digraph of the system and to reduce it to its useful part for the identifiability study. This decomposition is also used the observability context (van der Woude 1999, Boukhobza et al 2007, Boukhobza andHamelin 2013). Mainly, due to the presence of unknown inputs in the systems, from the observability point of view, any system can be divided into three parts: under-determined part, exactly-determined part and over-determined part.…”
Section: Preliminaries and Specific Definitionsmentioning
confidence: 99%