Output feedback control of Markov jump linear systems in continuous-time
By D. Farias, José Claudio Geromel, J. D. Val, Oswaldo Luiz do Valle Costa. IEEE Transactions on Automatic Control, 2000
469 citations recorded by the source corpus.
Subfields: Control and Systems Engineering
View Paper: https://www.semanticscholar.org/paper/9830da7c8ed1b40135a78ecc40ac29ae580d3f74
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In Control and Systems Engineering
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Citations in the corpus
- Analysis of communication losses in vehicle control problems (2001, methodology): “This approach was used in [ 5 ] to find mode-dependent dynamic output feedback controllers for continuous time MJLS.”
- Observer‐based H ∞ control on nonhomogeneous Markov jump systems with nonlinear input (2014, unknown): “It is a fact that transition probability plays an important role in the performance of such systems, under the assumption that the transition probabilities of MJSs are time invariant, some problems have been studied, such as system analysis [2, 3], stochastic stability and stabilization [4], control”
- Finite-Time Event-Triggered Control for Semi-Markovian Switching Cyber-Physical Systems With FDI Attacks and Applications (2021, background): “C ASE S TUDY Consider the VTOLHM from [22], [35] as where T denotes the state variables, which means the horizontal velocity z 1 , the vertical velocity z 2 , the pitch rate z 3 , and the pitch angle z 4 .”
- Weak detectability and the linear-quadratic control problem of discrete-time Markov jump linear systems (2002, background): “…for this class of systems comprises a number of specialized results, which extend ideas and concepts of deterministic linear systems theory in many aspects (e.g. see Ji and Chizeck (1991 a, Ji et al. 1991, Feng et al. 1992, Costa and Fragoso 1995, do Val et al. 1999, de Farias et al. 2000).”
- Technical communique: Robust H2 control of continuous-time Markov jump linear systems (2008, unknown): “Definition 2 (de Farias et al., 2000).”
- A Survey of Recent Results in Networked Control Systems (2007, background): “The stability of discrete-time MJLSs can be established using results from [5] (cf., [ 6 ] for continuous-time MJLs), leading to the following theorem.”
- An H/sub /spl infin// approach to networked control (2005, background): “Proof: The proof uses a transformation motivated by the proof for the continuous-time output feedback MJLS problem [13].”