PDEA Webinar

PDEA Webinar

Springer Nature

Partial Differential Equations and Applications

The PDEA Webinar was launched in August 2020 as an initiative to compensate for the negative impact of the Covid-19 pandemic on traditional forms of scientific knowledge exchange. Very much in line with the scope of the corresponding journal Partial Differential Equations and Applications , our goal with this Webinar series is to "encourage and amplify the transfer of knowledge between scientists with different backgrounds and from different disciplines who study, solve or apply the same types of differential equations".

At the same time, we are taking this opportunity to explore new forms of communication in journal publishing. Presentations in the Webinar will often be based on research published in the journal. This will benefit readers, who might use the Webinar as an opportunity to ask questions or make suggestions in a direct exchange with the authors. Vice versa, viewers of the Webinar might appreciate having the published papers at hand in order to delve deeper into the topics discussed. And finally, authors will benefit from the heightened visibility their research receives.

Speakers
Community
Partial Differential Equations and Applications
Partial Differential Equations and Applications

Seminars in preparation

A uniqueness result for the d-dimensional magnetohydrodynamics equations with fractional dissipation in Besov spaces

Hua Qiu, South China Agricultural University

Published seminars

Existence of solutions for superquadratic or asymptotically quadratic fractional Hamiltonian systems

Mohsen Timoumi, University of Monastir
Norwegian University of Science and Technology

Traveling waves for nonlinear wave equations

Katrin Grunert, Norwegian University of Science and Technology
University of Vienna

Space-time methods for wave problems

Ilaria Perugia, University of Vienna
Royal Institute of Technology

A free boundary perspective on transmission and inverse scattering problems

Henrik Shahgholian, Royal Institute of Technology
Columbia University
Barnard College

Global minimizers to the one-phase free boundary problem.

Daniela De Silva, Columbia University and Barnard College
University of Minnesota

The Riemannian Quantitative Isoperimetric Inequality

Max Engelstein, University of Minnesota
Federal University of Rio de Janeiro

2D Navier-Stokes equations on a bounded domain with holes and Navier friction boundary conditions

Helena Nussenzveig Lopes, Federal University of Rio de Janeiro
ETH Zurich

Free boundary regularity in the Stefan problem

Alessio Figalli, ETH Zurich
University of Toronto

Mean curvature flow through neck-singularities

Robert Haslhofer, University of Toronto