Cohomologically complete and pseudoconvex domains
Eastwood, Michael G., Vigna Suria, G.
openaire +3 more sources
Pseudoconvex domains: Diederich - Fornaess index and the invariant metrics near the boundary points [PDF]
This Thesis deals with some problems related to the pseudoconvex domain. The first chapter presents some results on the theory on plurisubharmonic defining function. From the relation of the Diederich - Fornaess index with the estimate for \bar\partial -
Dau The, Phiet
core
L h 2 -Functions in Unbounded Balanced Domains. [PDF]
Pflug P, Zwonek W.
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Exhaustion functions and Stein neighborhoods for smooth pseudoconvex domains. [PDF]
Diederich K, Fornaess JE.
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Completeness of the Bergman metric on non-smooth pseudoconvex domains
We prove that the Bergman metric on domains satisfying condition S is complete. This implies that any bounded pseudoconvex domain with Lipschitz boundary is complete with respect to the Bergman metric. We also show that bounded hyperconvex domains in the
Chen, Bo
core
The Geometry of m-Hyperconvex Domains. [PDF]
Åhag P, Czyż R, Hed L.
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Subelliptic boundary conditions for SpinC-Dirac operators, gluing, relative indices, and tame Fredholm pairs. [PDF]
Epstein CL.
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Iterates of holomorphic self-maps on pseudoconvex domains of finite and infinite type in Cn
Using the lower bounds on the Kobayashi metric established by the first author, we prove a Wolff-Denjoy-type theorem for a very large class of pseudoconvex domains in Cn.
Ninh Van Thu (20246727) +1 more
core
Extendability of proper holomorphic mappings and global analytic hypoellipticity of the partial differential-Neumann problem. [PDF]
Bell SR.
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Complex submanifolds in real-analytic pseudoconvex hypersurfaces. [PDF]
Diederich K, Fornaess JE.
europepmc +1 more source

