2011
DOI: 10.1016/j.automatica.2011.01.022
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Robust mixed H2/H control of networked control systems with random time delays in both forward and backward communication links

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Cited by 303 publications
(113 citation statements)
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“…Through calculating the transition probability matrix for the multistep delay mode jump, an output feedback controller was derived and the sufficient and necessary conditions for the stochastic stability were established. Furthermore, the mixed H 2 /H ∞ control problem of NCSs with S-C delays and C-A delays governed by two Markov chains was investigated in [70], where a twomode-dependent output feedback controller was designed based on the available S-C and C-A delay values. In [71], the S-C and C-A delays were also modeled as two Markov chains and a state-feedback controller based on both the plant mode and the delay mode was designed to guarantee the stochastic stability of NCSs.…”
Section: Considering Both S-c Delays and C-a Delaysmentioning
confidence: 99%
“…Through calculating the transition probability matrix for the multistep delay mode jump, an output feedback controller was derived and the sufficient and necessary conditions for the stochastic stability were established. Furthermore, the mixed H 2 /H ∞ control problem of NCSs with S-C delays and C-A delays governed by two Markov chains was investigated in [70], where a twomode-dependent output feedback controller was designed based on the available S-C and C-A delay values. In [71], the S-C and C-A delays were also modeled as two Markov chains and a state-feedback controller based on both the plant mode and the delay mode was designed to guarantee the stochastic stability of NCSs.…”
Section: Considering Both S-c Delays and C-a Delaysmentioning
confidence: 99%
“…For systems with network problems existing on both the forward and backward channels, Markov chains were employed to model the delays and packet dropouts and, subsequently, incorporated into the well-known two-mode-dependent state feedback controller in the general and practical way [20]. The robust stability of this control method was significantly improved through the implementation of the H2 and H∞ norms to perform the robust H2 and robust mixed H2/H∞ two-mode-dependent controller [21], [22]. Several studies also developed the robust controllers based on the other advanced concepts, in which the network delays are presented in the general form and bounded by both upper and lower limits to reduce the conservatism problem [23]- [25].…”
Section: Introductionmentioning
confidence: 99%
“…The present work contemplates a Markov chain-driven NCS [21], [10], [33], [38], [39], which is an special case of stochastic NCS [40], [25], [11]. Driving the NCS by a finite state Markov chain enables to consider not only states with different delay distributions (the stochastic case) but also transition probabilities among states.…”
Section: Introductionmentioning
confidence: 99%