Harmonic Analysis for Stochastic PDEs
Delft University of Technology


Workshop July 10-13, 2018.

Plenary Speakers

Name Affiliation Title
Zdzisław Brzeźniak University of York Smoluchowski-Kramers approximation in the presence of constraints
István Gyöngy University of Edinburgh On the solutions of the Filtering Equations in $L_p$ spaces
Enrico Priola University of Turin Strong well-posedness for some classes of stochastic evolution equations in Hilbert spaces
Lutz Weis Karlsruhe Institute of Technology Global solutions for the stochastic NLS and spectral multipliers theorems

Invited Speakers

Name Affiliation Title
Andreas Basse-O'Connor Aarhus University The Itô--Nisio theorem for the Wiener space of functions of bounded $p$-variation with applications to approximation of SDEs
Petru Cioica University of Otago Sharp $L_p$-estimates for the stochastic heat equation on polygonal domains
Alessandra Cipriani Delft University of Technology The scaling limit of the odometer in divisible sandpiles
Sonja Cox University of Amsterdam Stochastic integration in quasi-Banach spaces: what Besov regularity does the stochastic heat equation posess?
Sjoerd Dirksen RWTH Aachen University $L^p$-valued Burkholder-Rosenthal inequalities and sharp estimates for stochastic integrals
Dorothee Frey Delft University of Technology TBA
Stefan Geiss University of Jyväskylä On Besov spaces on the Wiener space
Benjamin Gess Max Planck Institute Optimal regularity for the porous medium equation
Arnulf Jentzen ETH Zurich On deep learning based approximation algorithms for deterministic and stochastic PDEs
Ildoo Kim Korea University A regularity theory for degenerate diffusion equations with stochastic noise
Markus Kunze University of Konstanz Martingale problems and well-posedness for some SPDE with measurable nonlinearities
Carlo Marinelli University College London Strong solutions to monotone semilinear SPDEs with semimartingale noise
Marco Romito University of Pisa Random initial conditions for semi-linear PDEs

Contributed Talks

Name Affiliation Title
Markus Antoni Karlsruhe Institute of Technology Pathwise regularity for stochastic evolution equations in $L^p$ spaces
Agresti Antonio University Sapienza of Rome A quasilinear approach to fully nonlinear parabolic SPDEs on $\mathbb{R}^d$
Carsten Chong École Polytechnique Fédérale de Lausanne Intermittency for the stochastic heat equation with Lévy noise
Christel Geiss University of Jyväskylä Product and Moment Formulas for Iterated Stochastic Integrals associated with Lévy Processes
Christian Hamster Leiden University Travelling waves in the stochastic FitzHugh-Nagumo equation
Fabian Hornung Karlsruhe Institute of Technology Pathwise uniqueness for the stochastic nonlinear Schröodinger equation on 3d compact manifolds
Felix Hummel University of Konstanz Parabolic Equations with White Noise Boundary Conditions
Peter Kevei University of Szeged Almost sure properties of the solution of the linear heat equation with Lévy noise
Martin Redmann Weierstrass Institute Berlin Numerical approximations of parabolic rough PDEs
Rik Versendaal Delft University of Technology Brownian motion on Riemannian manifolds
Ivan Yaroslavtsev Delft University of Technology Burkholder-Davis-Gundy inequalities in UMD Banach spaces.