Ordinary differential equations (ODEs) and differential-algebraic equations (DAEs) are
widely used to model control systems in engineering, natural sciences, and economy …

Robotic and mechatronic systems, autonomous vehicles, electric power systems and smart
grids, as well as manufacturing and industrial production systems can exhibit complex …

In this work, we propose a novel preconditioned Krylov subspace method for solving an
optimal control problem of wave equations, after explicitly identifying the asymptotic spectral …

An approach to solve finite time horizon suboptimal feedback control problems for partial
differential equations is proposed by solving dynamic programming equations on adaptive …

In this paper optimal control problems governed by the wave equation with control
constraints are analyzed. Three types of control action are considered: distributed control …

The present monograph contains new results and findings on control and estimation
problems for financial systems and for statistical validation of computational tools used for …

In this paper, we propose a new efficient preconditioner for iteratively solving the large-scale
indefinite saddle-point sparse linear system, which arises from discretizing the optimality …

In many control application, switching between different control devices occurs. Here the
problem to control a finite string to the zero state in finite time by controlling the state at the …

In this paper we consider a posteriori error estimates for space-time finite element
discretizations for optimal control of hyperbolic partial dierential equations of second order. It …

In this paper, we adopt the optimize‐then‐discretize approach to solve parabolic optimal
Dirichlet boundary control problems. First, we derive the first‐order necessary optimality …