Discrete sequences with respect to the Kobayashi distance in a strongly pseudoconvex bounded domain D are related to Carleson measures by a formula that uses the Euclidean distance from the boundary of D. Thus the speed of escape at the boundary of such sequence has been studied in details for strongly pseudoconvex bounded domain D. In this note we show that such estimations completely fail if the domain is not bounded
AbstractGiven a function u belonging to a suitable Beppo–Levi or Sobolev space and an unbounded doma...
AbstractWe study the asymptotic behavior of the Kobayashi metric near boundary points of the exponen...
In this paper we generalize Ko lodziej's subsolution theorem to bounded and unbounded pseudoconvex d...
We characterize, using the Bergman kernel, Carleson measures of Bergman spaces in strongly pseudocon...
In this paper we give an local estimate for the Kobayashi distance on a bounded convex domain of fin...
It is proved for a strongly pseudoconvex domain $D$ in $\Bbb C^d$ with $\mathcal C^{2,\alpha}$-smoot...
AbstractWe study mapping properties of Toeplitz operators associated to a finite positive Borel meas...
8 pagesIt is shown that even a weak multidimensional Suita conjecture fails for any bounded non-pseu...
AbstractFor bounded strongly pseudoconvex domains D with smooth boundary in Cn, we introduce a kind ...
We present some unexpected examples related to the Kobayashi pseudodistance: For an unramified cover...
Abstract. Let Ω be a bounded domain in Cn and bΩ is smooth pseudoconvex near z0 ∈ bΩ of finite type....
Abstract. We study the asymptotic behavior of the Kobayashi metric near exponentially-flat infinite ...
The purpose of this article is to consider two themes, both of which emanate from and involve the Ko...
summary:Pseudoconvex domains are exhausted in such a way that we keep a part of the boundary fixed i...
This Thesis deals with some problems related to the pseudoconvex domain. The first chapter presents...
AbstractGiven a function u belonging to a suitable Beppo–Levi or Sobolev space and an unbounded doma...
AbstractWe study the asymptotic behavior of the Kobayashi metric near boundary points of the exponen...
In this paper we generalize Ko lodziej's subsolution theorem to bounded and unbounded pseudoconvex d...
We characterize, using the Bergman kernel, Carleson measures of Bergman spaces in strongly pseudocon...
In this paper we give an local estimate for the Kobayashi distance on a bounded convex domain of fin...
It is proved for a strongly pseudoconvex domain $D$ in $\Bbb C^d$ with $\mathcal C^{2,\alpha}$-smoot...
AbstractWe study mapping properties of Toeplitz operators associated to a finite positive Borel meas...
8 pagesIt is shown that even a weak multidimensional Suita conjecture fails for any bounded non-pseu...
AbstractFor bounded strongly pseudoconvex domains D with smooth boundary in Cn, we introduce a kind ...
We present some unexpected examples related to the Kobayashi pseudodistance: For an unramified cover...
Abstract. Let Ω be a bounded domain in Cn and bΩ is smooth pseudoconvex near z0 ∈ bΩ of finite type....
Abstract. We study the asymptotic behavior of the Kobayashi metric near exponentially-flat infinite ...
The purpose of this article is to consider two themes, both of which emanate from and involve the Ko...
summary:Pseudoconvex domains are exhausted in such a way that we keep a part of the boundary fixed i...
This Thesis deals with some problems related to the pseudoconvex domain. The first chapter presents...
AbstractGiven a function u belonging to a suitable Beppo–Levi or Sobolev space and an unbounded doma...
AbstractWe study the asymptotic behavior of the Kobayashi metric near boundary points of the exponen...
In this paper we generalize Ko lodziej's subsolution theorem to bounded and unbounded pseudoconvex d...
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