Thomas Wick

Full Professor (W3)

Leibniz University Hannover

Germany

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Thomas Wick is a Full Professor (W3) at Leibniz Universität Hannover, Germany. His research primarily focuses on algorithmic solutions for complex mathematical and physical problems, including non-Newtonian fluid modeling, damage quantification in metamaterials, and various coupling methods for numerical simulations. Recent publications demonstrate his expertise in phase-field models, thermo-mechanical interactions, and innovative approaches to numerical methods.

Articles (20)

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2025

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2022

Collaborators (8)

Petr Knobloch

Charles University

CZECH REPUBLIC

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Amirreza Khodadadian

Leibniz University Hannover

GERMANY

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Henning Wessels

GERMANY

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M. Gabriella Tarantino

Assistant Professor

Université Paris-Saclay

FRANCE

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Shahrzad Shashaani

TU Wien

AUSTRIA

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Sven Beuchler

Leibniz University Hannover

GERMANY

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Alexander Heinlein

Assistant Professor Numerical Analysis

Delft University of Technology

NETHERLANDS

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A. Demircan

Leibniz University Hannover

GERMANY

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Thomas Wick

Research Interests

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About

Articles (20)

Algorithmic Realization of the Solution to the Sign Conflict Problem for Hanging Nodes on Hp-Hexahedral Nédélec Elements

Coupling deal.II and FROSch: A Sustainable and Accessible (O)RAS Preconditioner

Quantifying damage in an AlSi10Mg porous metamaterial through projection-enhanced DVC

Space‐Time Modeling and Numerical Simulations of Non‐Newtonian Fluids Using Internal Variables

A phase-field diffraction model for thermo-hydro-mechanical propagating fractures

A reproducing kernel particle method (RKPM) algorithm for solving the tropical Pacific Ocean model

A Thermo‐Flow‐Mechanics‐Fracture Model Coupling a Phase‐Field Interface Approach and Thermo‐Fluid‐Structure Interaction

Mathematical modeling and numerical multigoal-oriented a posteriori error control and adaptivity for a stationary, nonlinear, coupled flow temperature model with temperature dependent density

Analysis of a Space-Time Phase-Field Fracture Complementarity Model and its Optimal Control Formulation

Towards model‐guided feedback control of hydrogels bioprinting

A high-accuracy framework for phase-field fracture interface reconstructions with application to Stokes fluid-filled fracture surrounded by an elastic medium

A modified combined active-set Newton method for solving phase-field fracture into the monolithic limit

Space-time variational material modeling: a new paradigm demonstrated for thermo-mechanically coupled wave propagation, visco-elasticity, elasto-plasticity with hardening, and gradient-enhanced damage

Space-Time Mixed System Formulation of Phase-Field Fracture Optimal Control Problems

Global existence of classical solutions and numerical simulations of a cancer invasion model

Domain Decomposition with Neural Network Interface Approximations for time-harmonic Maxwell’s equations with different wave numbers

Tensor-Product Space-Time Goal-Oriented Error Control and Adaptivity With Partition-of-Unity Dual-Weighted Residuals for Nonstationary Flow Problems

A new mixed method for the biharmonic eigenvalue problem

Using Layer-Wise Training for Road Semantic Segmentation in Autonomous Cars

Space-time formulation, discretization, and computational performance studies for phase-field fracture optimal control problems

Collaborators (8)

Petr Knobloch

Amirreza Khodadadian

Henning Wessels

M. Gabriella Tarantino

Shahrzad Shashaani

Sven Beuchler

Alexander Heinlein

A. Demircan

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