Dr. Martin Heida
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The HighVoronoi.jl Package for Download
Scientific interests
- Analysis of PDE
- Cahn-Hilliard and Allen-Cahn equations
- Plasticity
- Gradient flows and rate-independent systems
- Homogenization
- Stochastic homogenization (discrete and continuous)
- Numerical Analysis
- For fractal homogenization
- SQRA for the Fokker-Planck and reachtion-diffusion equations
- Material Modeling
- Multiphase systems
- Plasticity
- Geology
- GENERIC
Third Party Funded Projects
- SPP 2256 Project: Fractal and Stochastic Homogenization using Variational Techniques (Own Position)
- Math+ Project with M. Eigel and M. Landstorfer: Recovery of battery aging dynamics with multiple timescales
Lecture given at BIRS meeting "Model reduction in continuum thermodynamics" 2012
Lecture notes on Nonlinear Functional Analysis
Organization of Workshops
- Upcoming: 18th-GAMM-Seminar on Microstructures, January 18-19, 2019 (Homepage)
- Homogenization Theory and Applications (HomTAp), October 4-6, 2017 (Homepage)
Lectures
- Nonlinear Analysis (WS 2019/2020 at TU Munich)
The script and supplementary materials can be found here - Introduction to Homogenization theory (WS 2019/2020 at TU Munich)
- Analysis I und Lineare Algebra für Ingenieure (SoSem 2019)
- Nonlinear Functional Analysis (WS 2018/2019 TU Berlin)
- Introduction to Homogenization theory (SoSem 2018 TU Berlin)
CV
Since May 2015 | Member of the research group Partial Differential Equations at the Weierstrass Institute. |
Oct 2011-April 2015 | PostDoc at TU Dortmund in the Group of Ben Schweizer |
June 2008 - Sep. 2011 | Fellow of IWR Graduiertenkolleg and HGS Mathcomp. Vice Speaker of the Students at HGS Mathcomp |
June 2008 - July 2011 | Ph.D. Studies - Cotutelle de These - at the Universities of Heidelberg and Prague. Advisors: Prof. Willi Jäger (Heidelberg) and Prof. Josef Málek (Prague). |
Oct. 2004 - May 2008 | Diploma Studies in Physics at University of Heidelberg |
Apr. 2003 - Sep. 2008 | Diploma Studies in Mathematics at University of Heidelberg |
Last modified: 2018-04-20 by Martin Heida