Nähere Infos zu unserer Seminarreihe Analysis-Seminar Augsburg München

"Workshop on Nonlinear and Stochastic Analysis" am 19./20.07.2024

Organisatoren: Dirk Blömker / Bernd Schmidt

Freitag, 19.07.:

Martin Jesenko: 14:00 - 14:30

Gamma-convergence of a discrete Kirchhoff rod energy

Johannes Rimmele: 14:35 - 15:05

Stabilization by rough noise for an epitaxial growth model

Thomas Ruf: 15:10 - 15:40

On the weak well-posedness of convex minimization problems in general

Banach spaces

15:45 - 16:30 coffee break

Mario Santilli: 16:30 - 17:00

Soap bubble theorems for W^{2,n}-hypersurfaces

Jiří Zeman: 17:05 - 17:35

Towards an Enhancement of the Poisson–Boltzmann Equation by

Machine-Learnt Molecular Structure

Samstag, 20.07.:

Vormittag:

Individuelle wissenschaftliche Diskussionen

Nachmittag:

Social Event

Workshop on Nonlinear and Stochastic Analysis" vom 16.09. - 17.09.2022

Day 1, 16.09.2022:

09:30-10:30 Luigi Bianchi:

Dyadic models of turbulence between Analysis and Probability

10:30-11:00 coffee break

11:00-11:30 David Buchberger:

Convergence of atomistic equilibria of thin elastic plates - The von Kármán Case

11:30-12:00 Johannes Rimmele:

Stabilization by rough noise for an epitaxial thin-film growth model

12:00-13:30 lunch break

13:30-14:30 Mario Santilli:

A Blake-Zisserman-Kirchhoff theory for plates with soft inclusions

14:30-15:30 Philipp Wacker:

Maximum-a-posteriori estimators for infinite-dimensional Bayesian inversion

15:30-16:00 coffee break

16:00-16:30 Jiří Zeman:

Continuum models for elastic and brittle nanowires derived from an atomistic description by Gamma-convergence

16:30-17:30 Martin Jesenko:

Linearization and Computation for Large-Strain Viscoelasticity

Day 2, 17.09.2022:

09:30-10:30 Shenglan Yuan:

Qualitative analysis of the high-order nonlinear Kortewegde-Vries equation using dynamic renormalization approach

10:30-11:00 Thomas Ruf:

Vector valued generalized Orlicz spaces with an application to chain rules for nonsmooth functions

11:00-11:30 Pascal Schoppe:

A continuum Limit Approach to (non-)linear Stochastic Wave Equations