The simplex method for nonlinear sliding mode control.
Bartolini, G., Parodi, F., Utkin, V.I., Zolezzi, T. (1999)
Mathematical Problems in Engineering
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Displaying similar documents to “Existence of solution to transpiration control problem.”
The simplex method for nonlinear sliding mode control.
A Galerkin-parameterization method for the optimal control of smart microbeams.
Abukhaled, Marwan, Sadek, Ibrahim (2009)
Mathematical Problems in Engineering
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Singular perturbations and linear feedback control
Dragan, V., Halanay, A.
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A “bang-bang” principle in the problem of -stabilization of linear control systems
Pavol Brunovský (1966)
Časopis pro pěstování matematiky
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Optimal boundary control of distributed systems involving dynamic boundary conditions.
Kerbal, S., Ahmed, N.U. (1998)
Mathematical Problems in Engineering
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On stabilizability of evolution systems of partial differential equations on ℝn×[0,+∞) by time-delayed feedback controlsby time-delayed feedback controls
L. Fardigola (2003)
Open Mathematics
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On the solution of the constrained multiobjective control problem with the receding horizon approach
Daniele De Vito, Riccardo Scattolini (2008)
Kybernetika
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This paper deals with a multiobjective control problem for nonlinear discrete time systems. The problem consists of finding a control strategy which minimizes a number of performance indexes subject to state and control constraints. A solution to this problem through the Receding Horizon approach is proposed. Under standard assumptions, it is shown that the resulting control law guarantees closed-loop stability. The proposed method is also used to provide a robustly stabilizing solution...
Time-optimal control of nonlinear parabolic systems with constrained derivative of control, existence theorem
Tomáš Roubíček (1984)
Kybernetika
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Modeling and control of induction motors
Emmanuel Delaleau, Jean-Paul Louis, Romeo Ortega (2001)
International Journal of Applied Mathematics and Computer Science
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This paper is devoted to the modeling and control of the induction motor. The well-established field oriented control is recalled and two recent control strategies are exposed, namely the passivity-based control and the flatness-based control.