K. Gansberger

most citedOn the weighted

\partial ˉ

-Neumann problem on unbounded domains

7 citations · 14 across the 4 of their papers we have counts for

collaborators

4 papers

math.FA2010★ 5 cited

An idea on proving weighted Sobolev embeddings

Klaus Gansberger

This article contains a characterization of when certain weighted Sobolev spaces on $R^{n}$ embed compactly into $L^{2} (R^{n}, φ)$ . The characterization is in terms of deriv…

math.SP2010★ 2 cited

On the resolvent of the Dirac operator in $R^{2}$

Klaus Gansberger

In the present paper, we prove an abstract functional analytic criterion for a class of linear partial differential operators acting on a domain $Ω \subseteq R^{n}$ which are elli…

math.CV2009★ 7 cited

On the weighted $\partial ˉ$ -Neumann problem on unbounded domains

Klaus Gansberger

Let $Ω$ be an unbounded, pseudoconvex domain in $C^{n}$ and let $φ$ be a $C^{2}$ -weight function plurisubharmonic on $Ω$ . We show both necessary and sufficient conditions…

math.CV2009

Compactness estimates for the $\partial$ - Neumann problem in weighted $L^{2}$ - spaces

Klaus Gansberger, Friedrich Haslinger

In this paper we discuss compactness estimates for the $\partial ˉ$ -Neumann problem in the setting of weighted $L^{2}$ -spaces on $C^{n} .$ For this purpose we use a version…

An idea on proving weighted Sobolev embeddings

On the resolvent of the Dirac operator in R2

On the weighted ∂ˉ-Neumann problem on unbounded domains

Compactness estimates for the ∂ - Neumann problem in weighted L2 - spaces

On the resolvent of the Dirac operator in $R^{2}$

On the weighted $\partial ˉ$ -Neumann problem on unbounded domains

Compactness estimates for the $\partial$ - Neumann problem in weighted $L^{2}$ - spaces