Aug 2026· Optimal control applications & methods· 0 citations· 11 references
TL;DR
The main contribution is to explore the time‐varying definition of the constraints in the indirect feedback SMPC (IF‐SMPC) to improve the feasible domain and explore the time‐varying definition of the constraints in the indirect feedback SMPC to improve the feasible domain.
Abstract
This paper proposes a novel dynamic terminal set approach for the model predictive control (MPC) design. It concerns the class of linear systems subject to stochastic disturbances and builds upon an indirect feedback (IF) strategy. The main contribution is to explore the time‐varying definition of the constraints in the indirect feedback SMPC (IF‐SMPC) to improve the feasible domain. Using this feature, the closed‐loop performance of the indirect SMPC is not degraded, and the domain of attraction is enlarged, while the number of decision variables of the SMPC optimization problem is preserved. A constructive procedure is provided to obtain the sequence of time‐varying (evolving) terminal sets. Moreover, simulation case studies based on two benchmarks illustrate the notions and show the advantage of the new time‐varying terminal set approach for the IF‐SMPC.
This paper investigates model predictive control (MPC) for switched systems subject to control and state constraints. A variable-horizon switched MPC approach is proposed. By steering the system state into a well-designed switching feasible set, the proposed method structurally decouples the dwell-time conditions from...
The proposed Koopman-based stochastic model predictive control approach for unknown nonlinear systems by exploiting partial probabilistic information incorporates available support information into the controller design and is theoretically shown to be no more conservative than the corresponding RMPC in terms of constr...
Conventional designs for model predictive control typically rely on terminal costs and constraints derived from a steady state to guarantee closed-loop stability and performance. However, this dependence on a steady-state assumption limits the applicability of this control method to systems in which such a fixed operat...
This paper investigates the safe optimal control for input-constrained unknown stochastic systems via adaptive dynamic programming (ADP) and generalized fuzzy hyperbolic model (GFHM) and the Lyapunov method is utilized to guarantee the uniform ultimate boundedness of the system states and the weight estimation errors o...
Yu-Ling Liang, Feng-Lin Qin, Lei Liu et al.· Neural Networks· 0 citations
Through rigorous mathematical analysis and numerical simulations, it can be concluded that the proposed control scheme can not only drive all system variables to converge to steady states within a prescribed time in probability, but also make the output track the desired signal without violating the output constraint.
Daohong Zhu, Lian-Di Fang, Hong-Yi Xia· Measurement and control (Lon...· 0 citations
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