2006
DOI: 10.1109/tcsii.2006.883832
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Model Predictive Control for Linear Parameter Varying Systems Using Parameter Dependent Lyapunov Function

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Cited by 87 publications
(91 citation statements)
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“…Since the optimal control problem (6) explicitly requires that the input u(t) = u ⋆ 0|t and state x(t + 1) = x ⋆ 1|t satisfy constraints (6c), Theorem 3 means that the model predictive controller (7) guarantees constraint satisfaction for any initial state x(t), mode (t), and remaining dwell-time (t) in the domain of the controller. The following corollary characterizes the domain of the MPC (7). Corollary 2.…”
Section: Long-horizon Mpcmentioning
confidence: 99%
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“…Since the optimal control problem (6) explicitly requires that the input u(t) = u ⋆ 0|t and state x(t + 1) = x ⋆ 1|t satisfy constraints (6c), Theorem 3 means that the model predictive controller (7) guarantees constraint satisfaction for any initial state x(t), mode (t), and remaining dwell-time (t) in the domain of the controller. The following corollary characterizes the domain of the MPC (7). Corollary 2.…”
Section: Long-horizon Mpcmentioning
confidence: 99%
“…Let  0|t =  0|t be compact switch-RCI sets. Then, MPC (7) is defined for all initial states x(t), modes (t), and times t ∈ N in the initial condition set (3).…”
Section: Long-horizon Mpcmentioning
confidence: 99%
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“…Hence, robust MPC (RMPC) for those non-ideal systems is of more theoretical and practical significance [1,2]. One class of systems that take into account the uncertainties are the so-called linear parameter varying (LPV) systems [3,4].Papers investigating RMPC of LPV systems can be found in [5][6][7], and more recently [8][9][10][11], and so on. The results of these papers were developed based on the assumption that system states are always measurable.…”
mentioning
confidence: 99%