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Domains with pseudoconvex neighborhood systems

Inventiones Mathematicae, 1978
Fornaess, John Erik, Bedford, Eric
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WHAT IS...a Pseudoconvex Domain?

Notices of the American Mathematical Society, 2012
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∂-Problems on Strongly Pseudoconvex Domains

∂-Problems on Strongly Pseudoconvex Domains
application/pdf 論文(Article)
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Pseudoconvex domains over Grassmann manifolds

Kyoto Journal of Mathematics, 1980
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∂-Problems on Strongly Pseudoconvex Domains

Bulletin of the Faculty of Science, Ibaraki University. Series A, Mathematics, 1973
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Deformations of strictly pseudoconvex domains

Inventiones mathematicae, 1978
Burns, D. jun., Shnider, S., Wells, R. O. jun.   +2 more
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Boundary Invariants of Pseudoconvex Domains

The Annals of Mathematics, 1984
Let \(\Omega \subseteq {\mathbb{C}}^ n\) be a smoothly bounded pseudoconvex domain. A notion of multitype of a point \(P\in \partial \Omega\) is introduced. This term is defined in terms of directional derivatives of a defining function for \(\partial \Omega\).
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Approximation on Pseudoconvex Domains

1980
Here we discuss some problems in approximation which are related to the problem of finding pseudoconvex neighborhoods. Since we omit various topics, we refer the reader to the articles of Birtel [4], Henkin and Chirka [16], and Wells [28].
Eric Bedford, John Erik Fornaess
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Volume Approximations of Strongly Pseudoconvex Domains

The Journal of Geometric Analysis, 2016
In affine convex geometry, the volume approximation of a \(C^2\)-smooth convex body by polyhedra with at most \(n\) facets can be asymptotically estimated by \(n^{-2/(d-1)}\) times \((d+1)/(d-1)\)-th power of the integral of the Blaschke surface area measure on the boundary of the convex body. In this article, the author studies the complex analogue of
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