activity
20212025
most citedDisk counting statistics near hard edges of random normal matrices: the multi-component regime

4 citations · 9 across the 8 of their papers we have counts for

collaborators
Showing math-phShow all

6 papers · 1 filter

math-ph2024★ 1 cited

On fluctuations of Coulomb systems and universality of the Heine distribution

Yacin Ameur, Joakim Cronvall

We consider a class of external potentials on the complex plane for which the coincidence set to the obstacle problem contains a Jordan curve in the exterior of the dr…

math-ph2023

Random normal matrices: eigenvalue correlations near a hard wall

Yacin Ameur, Christophe Charlier, Joakim Cronvall

We study pair correlation functions for planar Coulomb systems in the pushed phase, near a ring-shaped impenetrable wall. We assume coupling constant and that the number …

math-ph2022★ 4 cited

Disk counting statistics near hard edges of random normal matrices: the multi-component regime

Yacin Ameur, Christophe Charlier, Joakim Cronvall +1

We consider a two-dimensional point process whose points are separated into two disjoint components by a hard wall, and study the multivariate moment generating function of the cor…

math-ph2022★ 1 cited

The two-dimensional Coulomb gas: fluctuations through a spectral gap

Yacin Ameur, Christophe Charlier, Joakim Cronvall

We study a class of radially symmetric Coulomb gas ensembles at inverse temperature , for which the droplet consists of a number of concentric annuli, having at least one boun…

math-ph2022★ 1 cited

Exponential moments for disk counting statistics at the hard edge of random normal matrices

Yacin Ameur, Christophe Charlier, Joakim Cronvall +1

We consider the multivariate moment generating function of the disk counting statistics of a model Mittag-Leffler ensemble in the presence of a hard wall. Let be the number of…

math-ph2021★ 1 cited

Szegő type asymptotics for the reproducing kernel in spaces of full-plane weighted polynomials

Yacin Ameur, Joakim Cronvall

In this work we find and discuss an asymptotic formula, as , for the reproducing kernel in spaces of full-plane weighted polynomials $W(z)=P(z)\cdot e^{-\fra…