Seminars, for informal dissemination of research results, exploratory work by research teams, outreach activities, etc., constitute the simplest form of meetings at a Mathematics research centre.
CAMGSD has recorded the calendar of its seminars for a long time, this page serving both as a means of public announcement of forthcoming activities but also as a historic record.
The Kerr de Sitter geometry models a rotating black hole in an expanding universe. I will review its stability properties in the context of the Einstein vacuum equations with positive cosmological constant, and present recent progress on the non-linear stability problem for the cosmological region.
We consider determinantal point processes $\Lambda_\phi$ arising from generalized Fock spaces $\mathcal F_\phi$, defined by a doubling subharmonicweight $\phi$. We provide a complete characterization of when these processes are almost surely separated with respect to theeuclidean metric on the plane. As a consequence, we also obtain a characterization of when these processes are almostsurely interpolating for the classical Fock spaces. Furthermore, we emphasize the role of intrinsic repulsion in determinantalprocesses by comparing $\Lambda_\phi$ with the Poisson process with the same first intensity. Additionally, we demonstrated that, withprobability one, the point process $\Lambda_\phi$ fails to be separated with respect to the distance induced by the reproducing kernel$K_\phi$.