activity
20142026
most citedOff-spectral analysis of Bergman kernels

9 citations · 24 across the 18 of their papers we have counts for

collaborators

20 papers

math.CA2026

Chebyshev polynomials on a Jordan arc

Benedikt Buchecker, Benjamin Eichinger, Olof Rubin +1

We describe the asymptotics of Chebyshev polynomials on an analytic Jordan arc in the plane. This gives an affirmative answer to a conjecture of Christiansen-Simon-Zinchenko, based…

math.CV2026

A measurable equivariant Weierstrass theorem

Konstantin Slutsky, Mikhail Sodin, Aron Wennman

This paper is a prequel to our recent work, "Equivariant Borel liftings in complex analysis and PDE" (arXiv:2507.12058). While the results presented here were established in that w…

math.PR2025

A direct approach to soft and hard edge universality for random normal matrices

Joakim Cronvall, Aron Wennman

We develop a unified approach to universality of local scaling limits for eigenvalues of random normal matrices, or equivalently for planar Coulomb gases at inverse temperature $β=…

math.CV2025

Norms of Chebyshev and Faber polynomials on curves with corners and cusps

Erwin Miña-Díaz, Olof Rubin, Aron Wennman

We prove that the th Chebyshev polynomial of a piecewise Dini-smooth Jordan curve satisfies \[ \lim_{n\to\infty}\frac{\|T_{n}\|_Γ}{\mathrm{cap}(Γ)^n}=1, \] where $\|…

math.DS2025

Equivariant Borel liftings in complex analysis and PDE

Konstantin Slutsky, Mikhail Sodin, Aron Wennman

We establish Borel equivariant analogues of several classical theorems from complex analysis and PDE. The starting point is an equivariant Weierstrass theorem for entire functions:…

math.CV2024

Asymptotics of Bergman polynomials for domains with reflection-invariant corners

Erwin Miña-Díaz, Aron Wennman

We study the asymptotic behavior of the Bergman orthogonal polynomials for a class of bounded simply connected domains . The class is defined by the requi…