Homogenization of constrained optimal control problems for one-dimensional elliptic equations on periodic graphs

Necessary conditions for optimal terminal time control problems governed by a Volterra integral equation. Jacobi type conditions for

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

We have performed a partial extension of the theory of optimal control with run- ning and initial-final state constraints problems to the case of integral equations, obtaining a

Index Terms— optimal control, singular control, second or- der optimality condition, weak optimality, shooting algorithm, Gauss-Newton

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

The augmented Lagrangian algorithms with splitting into state and control variable can effectively be used to solve state and control constrained optimization problems. For the