Stephan Teichtmeister

Stephan_Teichtmeister

 

 

 

Biography

Education

7/14 - 6/20: Doctoral studies at the University of Stuttgart, Germany
10/11 – 2/14: M.Sc. in Mechanical Engineering (Individualstudium), Graz University of Technology, Austria
10/07 – 7/11: B.Sc. in Mechanical Engineering, Graz University of Technology, Austria
2007: Graduation certificate from BG/BRG Pestalozzi Graz

Professional Appointments

7/20 – 10/22: Assistant at the Institute of Biomechanics, Graz University of Technology, Austria
7/14 – 6/20: Assistant Lecturer at the Institute of Applied Mechanics (CE), Chair of Materials Theory, University of Stuttgart, Germany
3/10 – 7/13: Teaching assistant at different institutes of Graz University of Technology, Austria

Publications

S. Teichtmeister and G.A. Holzapfel [pdf]
A constitutive model for fibrous tissues with cross-linked collagen fibers including dispersion – with an analysis of the Poynting effect.
Journal of the Mechanics and Physics of Solids, 164:104911, 2022.
S. Teichtmeister and M.-A. Keip
A variational framework for the thermomechanics of gradient-extended dissipative solids - with applications to diffusion, damage and plasticity.
Journal of Elasticity, in press.
T. Seidlhofer, U. Hirn, S. Teichtmeister and M.H. Ulz
Hygro-coupled viscoelastic viscoplastic material model of paper.
Journal of the Mechanics and Physics of Solids, 160:104743, 2022.
S. Teichtmeister, S. Mauthe and C. Miehe
Aspects of finite element formulations for the coupled problem of poroelasticity based on a canonical minimization principle.
Computational Mechanics, 64:685–716, 2019.
C. Miehe, F. Aldakheel and S. Teichtmeister
Phase-field modeling of ductile fracture at finite strains: A robust variational-based numerical implementation of a gradient-extended theory by micromorphic regularization.
International Journal for Numerical Methods in Engineering, 111:816–863, 2017.
S. Teichtmeister, D. Kienle, F. Aldakheel and M.-A. Keip
Phase field modeling of fracture in anisotropic brittle solids.
International Journal of Non-Linear Mechanics, 97:1–21, 2017.
C. Miehe, D. Kienle, F. Aldakheel and S. Teichtmeister
Phase field modeling of fracture in porous plasticity: A variational gradient-extended Eulerian framework for the macroscopic analysis of ductile failure.
Computer Methods in Applied Mechanics and Engineering, 312:3–50, 2016.
C. Miehe, S. Teichtmeister and F. Aldakhee
Phase-field modelling of ductile fracture: a variational gradient-extended plasticity-damage theory and its micromorphic regularization.
Philosophical Transactions of the Royal Society A: Mathematical, Physical and Engineering Sciences, 374:20150170, 2016.
C. Miehe, D. Vallicotti and S. Teichtmeister
Homogenization and multiscale stability analysis in finite magneto-electro-elasticity. Application to soft matter EE, ME and MEE composites.
Computer Methods in Applied Mechanics and Engineering, 300: 294–346, 2016.
C. Miehe, D. Vallicotti and S. Teichtmeister
Homogenization and multiscale stability analysis in finite magneto‐electro‐elasticity.
GAMM‐Mitteilungen, 38:313–343, 2015.
C. Miehe, S. Mauthe and S. Teichtmeister
Minimization principles for the coupled problem of Darcy–Biot-type fluid transport in porous media linked to phase field modeling of fracture.
Journal of the Mechanics and Physics of Solids, 82:186–217, 2015.
G. Brenn and S. Teichtmeister
Linear shape oscillations and polymeric time scales of viscoelastic drops.
Journal of Fluid Mechanics, 733:504–527, 2013.

Biographical Sketch

Stephan Teichtmeister was born in Graz, Austria in 1989. After graduation from high school, he did his Bachelor’s and Master’s studies in Mechanical Engineering at Graz University of Technology where he specialized in solid as well as fluid mechanics. In 2014 he started his Ph.D. at the Institute of Applied Mechanics (CE), Chair of Materials Theory of the University of Stuttgart and he was working as an assistant lecturer. Recently Stephan Teichtmeister submitted his Ph.D. Thesis and he will defend in Summer 2020. His research interests are related to the fields of material theory and computational mechanics with a strong focus on the mathematical description of smooth as well as nonsmooth dissipative processes in solids undergoing large deformations. It includes models of viscoelasticity, plasticity, damage and fracture. He will continue his research as a postdoc at the Institute of Biomechanics and will work on microstructure-based constitutive modeling of soft biological tissues.