Recent Presentations

A PDF version of my CV including recent invited presentations can be downloaded here.


Unless specified differently, talks have been held in specialized seminars.


Multiscale Analysis for a Parametrically-Forced Nonlinear Schrödinger Equation

Solutions to the stochastic thin-film equation for initial values with non-full support

Regularity of the 2D Stokes equations with Navier slip in the wedge

Stability of Waves for SPDEs

Martingale solutions to the stochastic thin film equation

Tanner's law for the apparent contact angle in viscous thin films

Nonnegative martingale solutions to the stochastic thin-film equation with nonlinear gradient noise

Weak solutions to the stochastic thin-film equation with nonlinear noise in divergence form

Nonnegative martingale solutions to the stochastic thin-film equation with (nonlinear) gradient noise

Multiscale analysis for traveling-pulse solutions to the stochastic FitzHugh-Nagumo equations

Contact angles in wetting phenomena: rigorous asymptotics for Tanner's law

Droplet spreading influenced by thermal noise

Nonnegative martingale solutions to the stochastic thin-film equation with Stratonovich noise

Analysis of moving contact lines

The Navier-slip thin-film equation in three dimensions: existence and uniqueness

Stability of traveling waves in viscous thin films

Stability of receding traveling waves for a fourth-order degenerate-parabolic free-boundary problem

Singularities in thin film flow from a dynamical systems perspective

Stability of receding traveling waves in thin film flows

Well-posedness and regularity for a thin-film free boundary problem

Effective temperatures of Hot Brownian Motion

Rigorous asymptotics of traveling-wave solutions to the thin-film equation and Tanner‘s law

Well-posedness and self-similar asymptotics for a thin-film equation

Regularity for the Navier-slip thin-film equation in the perfect wetting regime

Well-posedness and regularity for a class of thin-film free-boundary problems

The moving contact line in viscous thin films: a singular free boundary problem