Seminar "Nichtlineare Optimierung und Inverse Probleme"
Talks 2015

Donnerstag, 22.10.2015, 10:15 Uhr (R. 406)

Prof. Dr. A.L. Dontchev (University of Michigan, Ann Arbor):
Newton methods for variational inequalities

Dienstag, 15.09.2015, 10:15 Uhr (R. 406)

Dr. A.L. Diniz (CEPEL - Brazilian Electric Energy Research Center, Rio de Janeiro):
Dynamic piecewise linear models for nonlinear optimization with application to power generation problems

Dienstag, 11.08.2015, 10:15 Uhr (R. 406)

Prof. Dr. A. Wahab (COMSATS Institute of Information Technology, Wah Cantt, Pakistan):
Time reversal algorithms for inverse source problems

Dienstag, 28.07.2015, 10:15 Uhr (R. 406)

Dr. N. Togobytska (WIAS):
Bayesian approach for geometric inverse problem arising in subsurface flow

Dienstag, 21.07.2015, 10:15 Uhr (R. 406)

T. Yin (Chongqing University):
Numerical methods for time-dependent scattering problems

Dienstag, 07.07.2015, 10:15 Uhr (R. 406)

Dr. Y. Guo (WIAS):
A time domain approach to the linear sampling method

Dienstag, 30.06.2015, 10:15 Uhr (R. 406)

M. Marschall (TU Berlin):
Sparse-grid Bayesian inversion

Dienstag, 23.06.2015, 10:15 Uhr (R. 406)

Prof. Dr. H. Gottschalk (Bergische Universität Wuppertal):
Probabilistic failure mechanisms in fatigue life and optimal reliability via shape control

Dr. E. Klann (TU Berlin):
Geometric inverse problems with applications in tomography

Dr. L. Plociniczak (Wroclaw University of Technology):
Anomalous nonlinear diffusion in porous media: analytical approximations

Dr. W. van Ackooij (Electricitè de France R&D, Clamart):
Probabilistic optimization via approximate p-efficient points and bundle methods

Dr. X. Liu (Chinese Academy of Sciences, Beijing):
Locating buried objects in a two-layered medium

Prof. Dr. M. Yamamoto (University of Tokyo):
Inverse problems for integro-hyperbolic equations: Kelvin-Voigt model and viscoelasticity

H. Meinlschmidt (TU Darmstadt):
Optimalsteuerung des 3D Thermistor-Problems

Prof. S. Yoshikawa (Ehime University, Matsuyama):
Refined proofs of existence and error estimate for the structure-preserving finite difference scheme for the Cahn-Hilliard equation