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20172020
most citedA non-smooth trust-region method for locally Lipschitz functions with application to optimization problems constrained by variational inequalities

1 citations · 1 across the 1 of their papers we have counts for

collaborators

5 papers

math.OC2020

Optimal Control of Perfect Plasticity Part II: Displacement Tracking

Christian Meyer, Stephan Walther

The paper is concerned with an optimal control problem governed by the rate-independent system of quasi-static perfect elasto-plasticity. The objective is optimize the displacement…

math.OC2020

Optimal Control of Perfect Plasticity Part I: Stress Tracking

Christian Meyer, Stephan Walther

The paper is concerned with an optimal control problem governed by the rate-independent system of quasi-static perfect elasto-plasticity. The objective is to optimize the stress fi…

math.OC2019

Quadratically regularized optimal transport

Dirk A. Lorenz, Paul Manns, Christian Meyer

We investigate the problem of optimal transport in the so-called Kantorovich form, i.e. given two Radon measures on two compact sets, we seek an optimal transport plan which is ano…

math.OC20171 cited

A non-smooth trust-region method for locally Lipschitz functions with application to optimization problems constrained by variational inequalities

Constantin Christof, Juan Carlos De Los Reyes, Christian Meyer

We propose a nonsmooth trust-region method for solving optimization problems with locally Lipschitz continuous functions, with application to problems constrained by variational in…

math.OC2017

Optimal control of a non-smooth semilinear elliptic equation

Constantin Christof, Christian Clason, Christian Meyer +1

This paper is concerned with an optimal control problem governed by a non-smooth semilinear elliptic equation. We show that the control-to-state mapping is directionally differenti…