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Optimal control of infinite dimensional bilinear systems: application to the heat and wave equations
(Springer Verlag, 2018)
In this paper we consider second order optimality conditions for a bilinear optimal control problem governed by a strongly continuous semigroup operator, the control entering linearly in the cost function. We derive first ...
Control aspects in nonlinear Hill's equation
(Elsevier B.V., 2011-05-01)
The Hill's equations-even in the linear original version are a describer of phenomenon having chaotic flavor, giving sometimes very unusual situations. The theory of the so called intervals of instability in the equation ...
Control aspects in nonlinear Hill's equation
(Elsevier B.V., 2011-05-01)
The Hill's equations-even in the linear original version are a describer of phenomenon having chaotic flavor, giving sometimes very unusual situations. The theory of the so called intervals of instability in the equation ...
Control aspects in nonlinear Hill's equation
(Elsevier B.V., 2014)
Partial Differential Equations/Optimal Control. Controllability of the Ginzburg–Landau equation
(Elsevier B.V., 2008-02)
This Note investigates the boundary controllability, as well as the internal controllability, of the complex Ginzburg–Landau
equation. Null-controllability results are derived from a Carleman estimate and an analysis based ...
State Dependent Riccati Equation (SDRE) control method applied in cancellation of a parametric resonance in a magnetically levitated body
(2011-12-01)
Here, a simplified dynamical model of a magnetically levitated body is considered. The origin of an inertial Cartesian reference frame is set at the pivot point of the pendulum on the levitated body in its static equilibrium ...
State Dependent Riccati Equation (SDRE) control method applied in cancellation of a parametric resonance in a magnetically levitated body
(2011-12-01)
Here, a simplified dynamical model of a magnetically levitated body is considered. The origin of an inertial Cartesian reference frame is set at the pivot point of the pendulum on the levitated body in its static equilibrium ...