Results 51 to 60 of about 799 (89)
A new generalization of the Lelong number
We introduce a quantity which measures the singularity of a plurisubharmonic function f relative to another plurisubharmonic function g, at a point a.
Lagerberg, Aron
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The Wong-Rosay type theorem for K\"ahler manifolds
The Wong-Rosay theorem characterizes the strongly pseudoconvex domains of $\mathbb{C}^n$ by their automorphism groups. It has a lot of generalizations to other kinds of domains (for example, the weakly pseudoconvex domains). However, most of them are for
Liu, Bingyuan
core
Smoothness to the boundary of biholomorphic mappings
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.
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Existence of entire functions of one variable with prescribed indicator
C. Kiselman
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Monge-Ampère measures associated to extremal plurisubharmonic functions in ⁿ
N. Levenberg
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The invariant pseudo-metric related to negative plurisubharmonic functions
Kazuo Azukawa
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On the generalized Dirichlet problem for plurisubharmonic functions
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From holomorphic functions to complex manifolds
Klaus Fritzsche, H. Grauert
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p-Harmonic functions with boundary data having jump discontinuities and Baernstein's problem
Anders Björn
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Elimination of singularities of subharmonic, plurisubharmonic functions and their generalizations
Ukrainian Mathematical Journal, 1989The paper is devoted to a generalization of the classical Brelot theorem on the removability of the sets with zero capacity. The condition that the set is closed is removed and also the condition that the function is locally bounded is weakened.
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