In this paper, we investigate the discretization of general convex optimal control problem
using the mixed finite element method. The state and co-state are discretized by the lowest …

A virtual element method for an elliptic distributed optimal control problem with pointwise state
constraints Page 1 OPEN ACCESS Mathematical Models and Methods in Applied Sciences …

In this paper we are concerned with a distributed optimal control problem governed by an
elliptic partial differential equation. State constraints of box type are considered. We show …

In this paper optimal control problems governed by elliptic semilinear equations and subject
to pointwise state constraints are considered. These problems are discretized using finite …

We consider finite element methods for elliptic distributed optimal control problems with
pointwise state constraints on two and three dimensional convex polyhedral domains …

An integral state-constrained optimal control problem governed by an elliptic partial
differential equation and its finite element approximation are considered. The finite element …

Finite Element Methods for Elliptic Distributed Optimal Control Problems with Pointwise
State Constraints (Survey) | SpringerLink Skip to main content Advertisement SpringerLink …

We study a class of semilinear elliptic optimal control problems with pointwise state
constraints. The purpose of this paper is twofold. First, we present convergence results for …

We construct a symmetric interior penalty method for an elliptic distributed optimal control
problem with pointwise state constraints on general polygonal domains. The resulting …

In this paper, we investigate optimal control problems in heterogeneous porous media. The
optimal control problem is governed by the Darcy's flow equation; where the pressure is the …