activity
20122021
most citedBoundaries of non-compact harmonic manifolds

2 citations · 3 across the 6 of their papers we have counts for

collaborators

13 papers

math.CV2021

Hankel operators on domains with bounded intrinsic geometry

Andrew Zimmer

In this paper we consider Hankel operators on domains with bounded intrinsic geometry. For these domains we characterize the -symbols where the associated Hankel operator is c…

math.CV20201 cited

Compactness of the -Neumann problem on domains with bounded intrinsic geometry

Andrew Zimmer

By considering intrinsic geometric conditions, we introduce a new class of domains in complex Euclidean space. This class is invariant under biholomorphism and includes strongly ps…

math.CV2020

Kobayashi hyperbolic convex domains not biholomorphic to bounded convex domains

Andrew Zimmer

We construct families of convex domains that are biholomorphic to bounded domains, but not bounded convex domains. This is accomplished by finding an obstruction related to the Gro…

math.CV2020

A lower bound for the Kähler-Einstein distance from the Diederich-Fornæss index

Andrew Zimmer

In this note we establish a lower bound for the distance induced by the Kähler-Einstein metric on pseudoconvex domains with positive hyperconvexity index (e.g. positive Diederich-F…

math.CV2019

Smoothly bounded domains covering compact manifolds

Andrew Zimmer

We show that if a bounded domain in complex Euclidean space with boundary covers a compact manifold, then the domain is biholomorphic to the unit ball.

math.GT2019

A flat torus theorem for convex co-compact actions of projective linear groups

Mitul Islam, Andrew Zimmer

In this paper, we consider discrete groups in acting convex co-compactly on a properly convex domain in real projective space. For such groups, we establi…