Poro-viscoelastic tidal heating of Io
Hay, H
Hewitt, I
Rovira-Navarro, M
Katz, R
Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences
volume 481
issue 2324
20250607
(29 Oct 2025)
Accurate deterministic numerical simulation of p-n junctions
Godoy
Gonzales
Carillo
Gamiz
Electrical Performance of Electronic Packaging IWCE-04
153-154
(2004)
Concise network models of memory dynamics reveal explainable patterns in path data
Sahasrabuddhe, R
Lambiotte, R
Rosvall, M
Science Advances
volume 11
issue 41
(10 Oct 2025)
Mon, 24 Nov 2025
16:30 -
17:30
L4
On models for morphoelastic growth
Prof. Georg Dolzman
(The University of Regensburg)
Abstract
Mathematical models for elastic materials undergoing growth will be considered. The characteristic feature is a multiplicative decomposition of the deformation gradient into an elastic part a growth-related part. Approaches towards the existence of solutions will be discussed in
various settings, including models with and without codimension. This is joint work with Kira Bangert and Julian Blawid.
Mon, 27 Apr 2026
16:30 -
17:30
L4
TBA
Dr. Andre Guerra
(Department of Applied Mathematics and Theoretical Physics University of Cambridge)
Abstract
TBA
Mon, 16 Feb 2026
16:30 -
17:30
L4
A finite-volume scheme for aggregation-diffusion equations with non-linear mobility
David Gomez-Castro
(UAM)
Abstract
The aim of this talk is to discuss a finite-volume scheme for the aggregation-diffusion family of equations with non-linear mobility
∂tρ = ∇ · (m(ρ)∇(U′(ρ) + V + W ∗ ρ)) in bounded domains with no-flux conditions. We will present basic properties of the scheme: existence, decay of a free, and comparison principle (where applicable); and a convergence-by-compactness result for the saturation case where m(0) = m(1) = 0, under general assumptions on m,U, V , and W. The results are joint works published in [1, 2]. At the end of the talk, we will discuss an extension to the Porous-Medium Equation with non-local pressure that corresponds to m(ρ) = ρm, U, V = 0 and W(x) = c|x|^−d−2s.
This project is joint work with Jose Carrillo (University of Oxford).
.
Mon, 09 Feb 2026
16:30 -
17:30
L4
Scattering and Asymptotics for Critically Weakly Hyperbolic and Singular Systems
Dr. Arick Shao
(Queen Mary University of London)
Abstract
We study a very general class of first-order linear hyperbolic
systems that both become weakly hyperbolic and contain singular
lower-order coefficients at a single time t = 0. In "critical" weakly
hyperbolic settings, it is well-known that solutions lose a finite
amount of regularity at t = 0. Here, we both improve upon the analysis
in the weakly hyperbolic setting, and we extend this analysis to systems
containing critically singular coefficients, which may also exhibit
modified asymptotics and regularity loss at t = 0.
In particular, we give precise quantifications for (1) the asymptotics
of solutions as t approaches 0, (2) the scattering problem of solving
the system with asymptotic data at t = 0, and (3) the loss of regularity
due to the degeneracies at t = 0. Finally, we discuss a wide range of
applications for these results, including weakly hyperbolic wave
equations (and equations of higher order), as well as equations arising
from relativity and cosmology (e.g. at big bang singularities).
This is joint work with Bolys Sabitbek (Ghent).