activity
19952026
most citedA non-strictly pseudoconvex domain for which the squeezing function tends to one towards the boundary

30 citations · 82 across the 30 of their papers we have counts for

collaborators
Showing math.CVShow all

20 papers · 1 filter

math.CV2024

Increasing sequences of complex manifolds with uniform squeezing constants and their Bergman spaces

John Erik Fornæss, Ratna Pal

For , we discuss -dimensional complex manifolds that are the increasing union of bounded open sets 's of with a common uniform squeezing constan…

math.CV2024

Density in weighted Bergman spaces and Bergman completeness of Hartogs domains

Bo-Yong Chen, John Erik Fornæss, Jujie Wu

We study the density of functions which are holomorphic in a neighbourhood of the closure of a bounded non-smooth pseudoconvex domain , in the Bergman space $ H^2(Ω…

math.CV2021★ 1 cited

Notes on Short 's

John Erik Fornaess, Ratna Pal

Domains that are increasing union of balls (up to biholomorphism) and on which the Kobayashi metric vanishes identically arise inexorably in complex analysis. In this article we sh…

math.CV2019

Strong localization of invariant metrics

John Erik Fornæss, Nikolai Nikolov

A quantitative version of strong localization of the Kobayashi, Azukawa and Sibony metrics, as well as of the squeezing function, near a plurisubharmonic peak boundary point of a d…

math.CV2017★ 1 cited

Weighted approximation in

Jujie Wu, John Erik Fornæss

We prove that if is a sequence of subharmonic functions which are increasing to some subharmonic function in , then the union of all the weighted Hilbe…

math.CV2017

Comparison of invariant metrics and distances on strongly pseudoconvex domains and worm domains

Filippo Bracci, John Erik Fornaess, Erlend Fornaess Wold

We prove that for a strongly pseudoconvex domain , the infinitesimal Carathéodory metric and the infinitesimal Kobayashi metric coincide…