Max Winkler

According to our database, Max Winkler authored at least 12 papers between 2016 and 2025.

Collaborative distances:

• Dijkstra number of four.
• Erdős number of five.

2025

A stochastic Galerkin method for optimal Dirichlet boundary control problems with uncertain data.

Max Winkler, Hamdullah Yücel

CoRR, June, 2025

Physics-Informed DeepONets for drift-diffusion on metric graphs: simulation and parameter identification.

Jan Blechschmidt, Tom-Christian Riemer, Max Winkler, Martin Stoll, Jan-Frederik Pietschmann

CoRR, May, 2025

2024

Numerical investigation of agent-controlled pedestrian dynamics using a structure-preserving finite volume scheme.

Jan-Frederik Pietschmann, Ailyn Stötzner, Max Winkler

Adv. Comput. Math., February, 2024

2023

Finite Element Approximations for PDEs with Irregular Dirichlet Boundary Data on Boundary Concentrated Meshes.

Johannes Pfefferer, Max Winkler

Comput. Methods Appl. Math., October, 2023

2022

A comparison of PINN approaches for drift-diffusion equations on metric graphs.

Jan Blechschmidt, Jan-Frederik Pietschmann, Tom-Christian Riemer, Martin Stoll, Max Winkler

CoRR, 2022

2020

Error estimates for variational normal derivatives and Dirichlet control problems with energy regularization.

Max Winkler

Numerische Mathematik, 2020

Optimal Control of Hughes' Model for Pedestrian Flow via Local Attraction.

Roland Herzog, Jan-Frederik Pietschmann, Max Winkler

CoRR, 2020

Error estimates for the finite element approximation of bilinear boundary control problems.

Max Winkler

Comput. Optim. Appl., 2020

2019

Finite Element Error Estimates for Normal Derivatives on Boundary Concentrated Meshes.

Johannes Pfefferer, Max Winkler

SIAM J. Numer. Anal., 2019

Error estimation for second-order PDEs in non-variational form.

Jan Blechschmidt, Roland Herzog, Max Winkler

CoRR, 2019

Optimization of a partial differential equation on a complex network.

Martin Stoll, Max Winkler

CoRR, 2019

2016

Error estimates for Neumann boundary control problems with energy regularization.

Thomas Apel, Olaf Steinbach, Max Winkler

J. Num. Math., 2016