Quantum control aims to manipulate quantum systems toward specific quantum states or
desired operations. Designing highly accurate and effective control steps is vitally important …

For the fast approximate solution of Mixed-Integer Non-Linear Programs (MINLPs) arising in
the context of Mixed-Integer Optimal Control Problems (MIOCPs) a decomposition algorithm …

We consider optimal control problems with integer-valued controls and a total variation
regularization penalty in the objective on domains of dimension two or higher. The penalty …

We consider a class of integer linear programs (IPs) that arise as discretizations of trust-
region subproblems of a trust-region algorithm for the solution of control problems, where …

We introduce discretizations of infinite-dimensional optimization problems with total variation
regularization and integrality constraints on the optimization variables. We advance the …

We analyze integer linear programs which we obtain after discretizing two-dimensional
subproblems arising from a trust-region algorithm for mixed integer optimal control problems …

Models involving hybrid systems are versatile in their application, but difficult to handle and
optimize efficiently due to their combinatorial nature. This work presents a method to cope …

We consider optimal control problems that have binary-valued control input functions and a
perimeter regularization. We develop and analyze a trust-region algorithm that solves a …

We investigate local optimality conditions of first and second order for integer optimal control
problems with total variation regularization via a finite-dimensional switching point problem …

We investigate local optimality conditions of first and second order for integer optimal control
problems with total variation regularization via a finite-dimensional switching-point problem …