Peter Gruber

Office:: Aubrunnerweg 9
Phone:: +43 732 2468 7177
Fax:: +43 732 2468 7179
Email:: peter.gruber @ sfb013.uni-linz.ac.at
Mail:: Spezialforschungsbereich SFB F013
RICAM Office
Aubrunnerweg 9
4040 Linz, Austria

Brief History

Born on October 1st 1978 in Ried im Innkreis, Austria;
Social service at the Red Cross in Steyr;
Studied 'Technische Mathematik' at the Johannes Kepler University Linz, Austria;
Diploma in 'Technische Mathematik' at the Institute of Computational Mathematics in March 2006;
Since April 2006 research fellow at the Spezialforschungsbereich SFB013, Project F1306;

Numerical Methods in Continuum Mechanics II (2007W)
- Date: Thursday, 15:30 - 16:15, Room KG 712.
- Exercises: [01 ps/pdf], [02 ps/pdf], [03 ps/pdf], [04 ps/pdf], [05 ps/pdf], [06 ps/pdf], [07 ps/pdf], [08 ps/pdf], [09 ps/pdf], [10 ps/pdf], [lshape.zip], [wrench.zip], [square.zip], [solution_3rd_tutorial.zip], [solution_4th_tutorial.zip].
- Visit the forum.
- In some of the exercises throughout the tutorial you will have to implement code in Octave or Matlab. Therefore you can work on one of the computers in Room 519 in Kopfgebäude 5th floor. Ask the system administrator Oliver Koch for an account if you don't have one (email: koch @ numa.uni-linz.ac.at). Probably you prefer to implement on your own computer. If you do not have Octave or Matlab installed, you may download and install Octave for free. Please, follow this link.

P. G. Gruber and J. Valdman, Solution of one-time-step problems in elastoplasticity by a slant Newton method, SIAM Journal on Scientific Computing, submitted. [ps.gz, pdf]

P. G. Gruber and J. Valdman, Implementation of an elastoplastic solver based on the Moreau-Yosida theorem, Math. Comput. Simul., Elsevier. [www]

P. G. Gruber and J. Valdman, Newton-like solver for elastoplastic problems with hardening and its local super-linear convergence, SFB F013 Report No. 06, Johannes Kepler University Linz, Austria, 2007. [ps.gz, pdf]
P. G. Gruber and J. Valdman, New numerical solver for elastoplastic problems based on the Moreau-Yosida theorem, SFB F013 Report No. 05, Johannes Kepler University Linz, Austria, 2006. [ps.gz, pdf]

P. G. Gruber, Solution of elastoplastic problems based on the Moreau-Yosida theorem, Johannes Kepler University Linz, Austria, 2006.

April 1 - July 31 2007:: RWTH Aachen, Department for Mathematics CCES (Center for Computational Engineering Science). Research on a FE-solver in elastoplasticity based on the mixed variational formulation.

July 16-20 2007:: 6th International Congress on Industrial and Applied Mathematics (ICIAM) , Zurich, Switzerland.

last update on 10-09-07