Results 11 to 20 of about 579 (168)
Model Pseudoconvex Domains and Bumping [PDF]
28 pages; typos corrected; Remarks 2.6 & 2.7 added; clearer proof of Prop.
Bharali, Gautam
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Analyticity in the boundary of a pseudoconvex domain [PDF]
Let D D be a bounded pseudoconvex domain with
Alan V. Noell
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Rigid characterizations of pseudoconvex domains [PDF]
v2: Proposition 14 is improved; v3: Example 15 and the proof of Proposition 14 are ...
Nikolov, Nikolai, Thomas, Pascal J.
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A Gehring–Hayman Inequality for Strongly Pseudoconvex Domains
Abstract We prove that if $D$ is a strongly pseudoconvex domain with $\mathcal C^{2, \alpha }$-smooth boundary, then the length of a geodesic for the Kobayashi–Royden infinitesimal metric between two points is bounded by a constant multiple of the Euclidean distance between the points.
Kosiński, Łukasz +2 more
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Strongly Pseudoconvex Manifolds and Strongly Pseudoconvex Domains
Let \((X,\psi)\) be a noncompact strongly pseudoconvex manifold. This means that \(\psi\) is a \(C^{\infty}\) exhaustion function on X which is strongly plurisubharmonic outside a compact set. An open relatively compact subset D in X is called an s.p.c.
Nakano, Shigeo, Ohsawa, Takeo
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On Hardy spaces on worm domains
In this review article we present the problem of studying Hardy spaces and the related Szeg˝o projection on worm domains. We review the importance of the Diederich–Fornæss worm domain as a smooth bounded pseudoconvex domain whose Bergman projection does ...
Monguzzi Alessandro
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Deformations of strongly pseudoconvex domains [PDF]
We show that two smoothly bounded, strongly pseudoconvex domains which are diffeomorphic may be smoothly deformed into each other, with all intermediate domains being strongly pseudoconvex. This result relates to Lempert's ideas about Kobayashi extremal discs, and also has intrinsic interest.
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Let Ω be a smoothly bounded pseudoconvex domain in Cn with one degenerate eigenvalue and assume that there is a smooth holomorphic curve V whose order of contact with bΩ at z0∈bΩ is larger than or equal to η.
Sanghyun Cho, Young Hwan You
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Pseudoconvex domains: An example with nontrivial nebenh�lle
Klas Diederich +2 more
exaly +3 more sources
On Generalized Strongly p‐Convex Functions of Higher Order
The aim of this paper is to introduce the definition of a generalized strongly p‐convex function for higher order. We will develop some basic results related to generalized strongly p‐convex function of higher order. Moreover, we will develop Hermite–Hadamard‐, Fejér‐, and Schur‐type inequalities for this generalization.
Muhammad Shoaib Saleem +5 more
wiley +1 more source

