Berit Stensønes

activity

20042019

most citedPlurisubharmonic polynomials and bumping

12 citations · 18 across the 6 of their papers we have counts for

collaborators

7 papers

math.CV2019

Sup-norm Estimates for $\partial$ in $C^{3}$

Dusty Grundmeier, Lars Simon, Berit Stensønes

We develop a method for proving sup-norm and Hölder estimates for $\partial$ on wide class of finite type pseudoconvex domains in $C^{n}$ . A fundamental obstructi…

math.CV2018

An Example on $s$ -H-Convexity in $C^{2}$

Lars Simon, Berit Stensønes

We construct a bounded domain $Ω$ in $C^{2}$ with boundary of class $C^{1, 1}$ , such that $Ω$ has a Stein neighborhood basis, but is not $s$ -H-convex for a…

math.CV2017

On Newton Diagrams of Plurisubharmonic Polynomials

Lars Simon, Berit Stensønes

Each extreme edge of the Newton diagram of a plurisubharmonic polynomial on $C^{2}$ gives rise to a plurisubharmonic polynomial. It is tempting to believe that the union of…

math.CV2017★ 3 cited

Automorphisms of $C^{k}$ with an invariant non-recurrent attracting Fatou component biholomorphic to $C \times (C^{*})^{k - 1}$

Filippo Bracci, Jasmin Raissy, Berit Stensønes

We prove the existence of automorphisms of $C^{k}$ , $k \geq 2$ , having an invariant, non-recurrent Fatou component biholomorphic to $C \times (C^{*})^{k - 1}$ wh…

math.CV2011★ 3 cited

Basins of attraction of automorphisms in C^3

Berit Stensønes, Liz Vivas

In this paper we shall give examples of maps and automorphisms with regions of attraction that are not simply connected.

math.CV2007★ 12 cited

Plurisubharmonic polynomials and bumping

Gautam Bharali, Berit Stensones

We wish to study the problem of bumping outwards a pseudoconvex, finite-type domain Ω\subset C^n in such a way that pseudoconvexity is preserved and such that the lowest possible o…