Emil J.Straube

activity

20002006

L^{2}

-Sobolev theory of the

\partial ˉ

-Neumann problem

6 citations · 6 across the 4 of their papers we have counts for

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math.CV2006★ 6 cited

Aspects of the $L^{2}$ -Sobolev theory of the $\partial ˉ$ -Neumann problem

Emil J. Straube

The $\partial ˉ$ -Neumann problem is the fundamental boundary value problem in several complex variables. It features an elliptic operator coupled with non-coercive boundary con…

math.CV2005

A sufficient condition for global regularity of the d-bar-Neumann operator

Emil J. Straube

A theory of global regularity of the d-bar-Neumann operator is developed which unifies the two principal approaches to date, namely the one via compactness due to Kohn-Nirenberg an…

math.CV2000

Levi foliations in pseudoconvex boundaries and vector fields that commute approximately with d-bar

Emil J. Straube, Marcel K. Sucheston

Boas and Straube proved a general sufficient condition for global regularity of the d-bar Neumann problem in terms of families of vector fields that commute approximately with d-ba…

math.CV2000

Good Stein Neighborhood Bases and Regularity of the d-bar Neumann Problem

Emil J. Straube

We show that if the closure of a smooth pseudoconvex domain admits a "sufficiently nice" Stein neighborhood basis, then the d-bar Neumann problem on the domain is globally regular.

Aspects of the L2-Sobolev theory of the ∂ˉ-Neumann problem

A sufficient condition for global regularity of the d-bar-Neumann operator

Levi foliations in pseudoconvex boundaries and vector fields that commute approximately with d-bar

Good Stein Neighborhood Bases and Regularity of the d-bar Neumann Problem

Aspects of the $L^{2}$ -Sobolev theory of the $\partial ˉ$ -Neumann problem