PD Stefan Hartmann - Research Information System | University of Kassel - CONVERIS Research Information System

Go to Header Go to Navigation Go to Content Go to Footer

PD Dr.-Ing. habil. Stefan Hartmann

Projects as Principal Investigator

11/2006 - 10/2009	Zeitadaptive Berechnung finiter thermoviskoplastischer Strukturen
09/2006 - 09/2008	Konsistente Raum-Zeitdiskretisierung thermomechanisch gekoppelter Strukturen mit Hilfe von Rosenbrock-Verfahren
01/2003 - 06/2006	p-Version der FEM für eine Klasse druckabhängiger Plastizitätsmodelle mit Anwendungen auf CIP-Prozesse
01/1999 - 12/2003	Identifikation von Materialeigenschaften an Elastomerwerkstoffen
01/1999 - 12/2006	Interpretation der Methode der finiten Elemente nichtlinearer Kontinua als numerische Lösung von Algebro-Differentialgleichungssystemen

Projects as Co-Investigator

2010 - 2012

ESNaS - Evalution der Standarts Natur.wi

Publications

Go to first page

Go to previous page

2 of 5

Go to next page

Go to last page

2005	Bier, W., Hartmann, S., 2005. A finite strain viscoplascity model for cold compaction processes of metal powders. Proceedings in Applied Mathematics & Mechanics 5, 263–264.
2005	Hartmann, S., 2005. A remark on the application of the Newton-Raphson method in non-linear finite element analysis. Computational Mechanics 36, 100–116. https://doi.org/10.1007/s00466-004-0630-9
2005	Hartmann, S., 2005. Modeling and simulation of polyoxymethyle. Proceedings in Applied Mathematics & Mechanics 5, 273–274.
2004	Hartmann, S., 2004. Newton- vs. Multilevel-Newton method in the FEM. Proceedings in Applied Mathematics & Mechanics 4, 318–319.
2003	Hartmann, S., 2003. Computational aspects of the symmetric eigenvalue problem of second order tensors. Technische Mechanik 23, 283–294.
2003	Hartmann, S., 2003. Finite Elemente inelastischer Kontinua. Interpretation als Algebro-Differentialgleichungssysteme. Institut für Mechanik, Universität Kassel, Kassel.
2003	Düster, A., Hartmann, S., 2003. High order anisotropic finite elements for three-dimensional isotropic hyperelastic continua, in: Bathe, K.-J. (Hrsg.), Computational fluid and solid mechanics 2003. Elsevier, Amsterdam, S. 238–241.
2003	Hartmann, S., 2003. On displacement control within the DIRK/MLNA approach in non-linear finite element analysis, in: Bathe, K.-J. (Hrsg.), Computational Fluid and Solid Mechanics 2003. Elsevier, Oxford, S. 316–319.
2003	Düster, A., Hartmann, S., Rank, E., 2003. p-FEM applied to finite isotropic hyperelastic bodies. Computer Methods in Applied Mechanics and Engineering 192, 5147–5166. https://doi.org/10.1016/j.cma.2003.07.003
2003	Hartmann, S., Neff, P., 2003. Polyconvexity of generalized polynomial-type hyperelastic strain energy functions for near-incompressibility. International Journal of Solids and Structures 40, 2767–2791. https://doi.org/10.1016/S0020-7683(03)00086-6