5 citations · 7 across the 7 of their papers we have counts for
7 papers
A characterization of the ball
Klas Diederich, John Erik Fornæss, Erlend Fornæss Wold
We study bounded domains with certain smoothness conditions and the properties of their squeezing functions in order to prove that the domains are biholomorphic to the ball.
Boundary Behavior of the Bergman Metric
Klas Diederich, J. E. Fornæss
More precise estimates for the Bergman metric on strongly pseudoconvex domains are given, based on the use of the squeezing function.
Exposing points on the boundary of a strictly pseudoconvex or a locally convexifiable domain of finite 1-type
Klas Diederich, John Erik Fornaess, Erlend Fornaess Wold
We show that for any bounded domain $Ω\subset\Cp ^n$ of 1-type which is locally convexifiable at , having a Stein neighborhood basis, there is a biholomorphic map $f…
Plurisubharmonic exhaustion functions and almost complex Stein structures
Klas Diederich, Alexandre Sukhov
We prove that a relatively compact pseudoconvex domain with smooth boundary in an almost complex manifold admits a bounded strictly plurisubharmonic exhaustion function. We use thi…
Diffeomorphisms of Stein structures
Klas Diederich, Alexandre Sukhov
We prove that a pseudoholomorphic diffeomorphism between two almost complex manifolds with boundaries satisfying some pseudoconvexity type condition cannot map a pseudoholomorphic…
Fine analysis on lineally convex domains of finite type
K. Diederich
A discussion of methods of nonisotropic fine quantitative complex analysis on lineally convex domains of finite type is given. The needed support functions with best possible estim…