EUDML | Sobolev estimates for the ?-Neumann operator on domains in Cn admitting a defining function that is plurisubharmonic on the boundary.

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Displaying similar documents to “Sobolev estimates for the ?-Neumann operator on domains in Cn admitting a defining function that is plurisubharmonic on the boundary.”

Exact Regularity of Bergman, Szegö and Sobolev Space Projections in Non Pseudoconvex Domains.

Emil J. Straube (1986)

Mathematische Zeitschrift

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Global Real Analyticity of Solutions to the ...-Neumann Problem.

So-Chin Chen (1988)

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The $\bar{\partial}$ -Neumann operator on strongly pseudoconvex domain with piecewise smooth boundary

Osama Abdelkader, Sayed Saber (2005)

Mathematica Slovaca

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On the compactness of the $\bar{\partial}$ -Neumann operator

Torsten Hefer, Ingo Lieb (2000)

Annales de la Faculté des sciences de Toulouse : Mathématiques

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Geometric conditions which imply compactness of the $\bar{\partial}$ -Neumann operator

Emil Straube (2004)

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For smooth bounded pseudoconvex domains in $ℂ^{2}$ , we provide geometric conditions on the boundary which imply compactness of the $\bar{\partial}$ -Neumann operator. It is noteworthy that the proof of compactness does proceed via verifying the known potential theoretic sufficient conditions.

Non-Vanishing of the Bergman Kernel Function at Boundary Points of Certain Domains in Cn .

Steven R. Bell (1979)

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Real anlytic regularity of the Bergman and Szegö projections on decoupled domains.

So-Chin Chen (1993)

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Complete Hartogs Domains in C2 have Regular Bergman and Szegö Projections.

Harold P. Boas, Emil J. Straube (1989)

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