On location observability notions for switching systems

DOI10.1016/j.sysconle.2011.06.004zbMath1226.93033OpenAlexW2023885308MaRDI QIDQ643683

Elena De Santis

Publication date: 2 November 2011

Published in: Systems \& Control Letters (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.sysconle.2011.06.004

zbMATH Keywords

observabilityhybrid systemsswitching systems

Mathematics Subject Classification ID

Observability (93B07) Control/observation systems governed by functional relations other than differential equations (such as hybrid and switching systems) (93C30)

Related Items (13)

Robust and nonlinear control literature survey (No. 27) ⋮ Mode discernibility and bounded-error state estimation for nonlinear hybrid systems ⋮ On controlled mode discernibility for nonlinear hybrid systems with unknown exogenous input ⋮ On the observer design problem for continuous-time switched linear systems with unknown switchings ⋮ Almost always observable hybrid systems ⋮ Observer design for linear hybrid systems with unknown inputs and Petri-net discrete dynamics ⋮ Observer synthesis for linear hybrid systems with constrained discrete dynamics ⋮ Robust hybrid observer design based on reconstructability conditions for piecewise linear systems ⋮ On stabilization of switching linear systems ⋮ Indiscernible topological variations in DAE networks ⋮ On mode reconstructability and reconstructability sets of piecewise linear systems ⋮ Mode-observability degree in discrete-time switching linear systems ⋮ Guaranteed model-based fault detection in cyber-physical systems: a model invalidation approach

Cites Work

• Invariant dual cones for hybrid systems
• A structural approach to detectability for a class of hybrid systems
• On the robust controlled invariant
• A special issue on Hybrid systems
• Active mode observability of switching linear systems
• Observability and observer-based control of hybrid systems
• Observer-based stabilization of linear switching systems
• On the Observability of Polynomial Systems, I: Finite-Time Problems
• Hybrid Systems: Computation and Control
• Hybrid Systems: Computation and Control
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