Numerical methods for hybrid control and chance-constrained optimization problems

The aim of this work is to study an optimal control problem with state con- straints where the state is given by an age-structured, abstract parabolic differential equa- tion.. We

The first result shows that using the graph completion of the measure, the optimal solutions can be obtained by solving a reparametrized control problem of absolutely

Section 3 contains a notion of a local quadratic growth condition of the Hamiltonian at the presence of control constraints and a formulation of generalized strengthened

The optimal control problem under study consists in minimizing the fuel consumption of the vehicle along a prescribed vehicle cycle, taking into account physical constraints

Results are obtained for a prescribed vehicle cycle thanks to a dynamic programming algorithm based on a reduced model, and furnish the optimal power repartition at each time

These authors have studied optimal control problems for obstacle problems (or variational inequalities) where the obstacle is a known function, and the control variables appear

Abstract. The objective of this article is to present geometric and numeri- cal techniques developed to study the orbit transfer between Keplerian elliptic orbits in the

An algorithm for efficient solution of control constrained optimal control problems is proposed and analyzed.. It is based on an active set strategy involving primal as well as