Discussions of the widespread appeal of the cult of Isis in
antiquity often omit any mention of the Nubian priests who served
the rulers of the Kingdom of Meroe (located south of Egypt in the
Sudan) and the royal donations of gold that they...
I will discuss the construction of continuous solutions to the
incompressible Euler equations that exhibit local dissipation of
energy and the surrounding motivations. A significant open
question, which represents a strong form of the Onsager...
Joint work with Luc Hillairet (Orléans) and Emmanuel Trélat
(Paris). A 3D closed manifold with a contact distribution and a
metric on it carries a canonical contact form. The associated Reeb
flow plays a central role for the asymptotics of the...
Quantum many-body systems are very hard to simulate, since
computational resources (time and memory) typically grow
exponentially with the system size. However, quantum computers or
analog quantum simulators may perform that task in a much
more...
K3 surfaces have a rich geometry and admit interesting
holomorphic automorphisms. As examples of Calabi-Yau manifolds,
they admit Ricci-flat Kähler metrics, and a lot of attention has
been devoted to how these metrics degenerate as the Kähler
class...
In modern representation theory we often study the category of
modules over an algebra, in particular its intrinsic and
combinatorial structures. Vice versa one can ask the question:
which categories have a given combinatorics? This is the
basic...
Given a family of Lagrangian tori with full quantum corrections,
the non-archimedean SYZ mirror construction uses the family Floer
theory to construct a non-archimedean analytic space with a global
superpotential. In this talk, we will first briefly...
Differential delay equations arise very naturally, but they are
much more complicated than ordinary differential equations.
Polyfold theory, originally developed for the study of moduli
spaces of pseudoholomorphic curves, can help to understand...
