Results 61 to 70 of about 3,934 (132)

Variations of pseudoconvex domains

Proceedings of the Japan Academy, Series A, Mathematical Sciences, 1983
A connected Hausdorff space E together with a locally homeomorphic map \(\pi\) of E to \({\mathbb{R}}^ m\) is called an unramified covering domain over the space \({\mathbb{R}}^ m\). Suppose D is such a domain and \(D_ p\) is a sequence of relatively compact subdomains of D such that \(x^ 0\in D_ 1\), \(D_ p\subset D_{p+1}\), \(\cup^{\infty}_{p=1}D_ p ...
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Kähler–Einstein metrics on strictly pseudoconvex domains [PDF]

Annals of Global Analysis and Geometry, 2012
The metrics of S. Y. Cheng and S.-T. Yau are considered on a strictly pseudoconvex domains in a complex manifold. Such a manifold carries a complete K hler-Einstein metric if and only if its canonical bundle is positive. We consider the restricted case in which the CR structure on $\partial M$ is normal. In this case M must be a domain in a resolution
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Smoothness to the boundary of biholomorphic mappings

, 2014
Under a plausible geometric hypothesis, we show that a biholomorphic mapping of smoothly bounded, pseudoconvex domains extends to a diffeomorphism of the ...
Krantz, Steven G.
core   +1 more source

Worm Domains are not Gromov Hyperbolic. [PDF]

J Geom Anal, 2023
Arosio L, Dall'Ara GM, Fiacchi M.
europepmc   +1 more source

The Bulk-Boundary Correspondence for the Einstein Equations in Asymptotically Anti-de Sitter Spacetimes. [PDF]

Arch Ration Mech Anal, 2023
Holzegel G, Shao A.
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The Borel map in locally integrable structures. [PDF]

Math Ann, 2020
Della Sala G, Cordaro PD, Lamel B.
europepmc   +1 more source

Estimates for the partial differential-Neumann problem for pseudoconvex domains in C of finite type. [PDF]

Proc Natl Acad Sci U S A, 1988
Chang DC, Nagel A, Stein EM.
europepmc   +1 more source

L h 2 -Functions in Unbounded Balanced Domains. [PDF]

J Geom Anal, 2017
Pflug P, Zwonek W.
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Cohomologically complete and pseudoconvex domains

Commentarii Mathematici Helvetici, 1980
Eastwood, Michael G., Vigna Suria, G.
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Exhaustion functions and Stein neighborhoods for smooth pseudoconvex domains. [PDF]

Proc Natl Acad Sci U S A, 1975
Diederich K, Fornaess JE.
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