The main theorem of this article is a characterization of non compact simply connected complete Kobayashi hyperbolic complex manifold of dimension n >= 2 with real n(2)-dimensional holomorphic automorphism group. Together with the earlier work [11, 12] and [13] of Isaev and Krantz, this yields a complete classification of the simply-connected, complete Kobayashi hyperbolic manifolds with dim(R) Aut (M) >= (dim(C) M)(2).X1112sciescopu
Let $N$ be a complete affine manifold $A^n/\Gamma$ of dimension $n$ where $\Gamma$ is an affine tran...
Kobayashi-hyperbolic manifolds are an important and well-studied class of complex manifolds defined...
The aim of this mini course is to highlight some links between the study of the Kobayashi hyperbolic...
We obtain a complete classification of complex Kobayashihyperbolic manifolds of dimension n 2, for w...
We show that there does not exist a Kobayashi hyperbolic complex manifold of dimension n ≠ 3, whose ...
In this paper we determine all Kobayashi-hyperbolic 2-dimensional complex manifolds for which the gr...
We consider complex Kobayashi-hyperbolic manifolds of dimension n ≥ 2 for which the dimension of the...
In this paper we determine all Kobayashi-hyperbolic 2–dimensional complex mani-folds for which the g...
We determine all connected homogeneous Kobayashi-hyperbolic manifolds of dimension (Formula presente...
Kobayashi-hyperbolic manifolds are an object of active research in complex geometry. In this monogra...
We give in the two first chapters some fundamental properties of the automorphism group of bounded d...
AbstractWe explicitly classify all pairs (M,G), where M is a connected complex manifold of dimension...
We explicitly classify all pairs (M, G), where M is a connected complex manifold of dimension n≥2 an...
In this note we prove that a complex manifold X is Kobayashi hyperbolic if and only if the space Hol...
We survey results, obtained in the past three years, on characterizing bounded (and Kobayashi-hyperb...
Let $N$ be a complete affine manifold $A^n/\Gamma$ of dimension $n$ where $\Gamma$ is an affine tran...
Kobayashi-hyperbolic manifolds are an important and well-studied class of complex manifolds defined...
The aim of this mini course is to highlight some links between the study of the Kobayashi hyperbolic...
We obtain a complete classification of complex Kobayashihyperbolic manifolds of dimension n 2, for w...
We show that there does not exist a Kobayashi hyperbolic complex manifold of dimension n ≠ 3, whose ...
In this paper we determine all Kobayashi-hyperbolic 2-dimensional complex manifolds for which the gr...
We consider complex Kobayashi-hyperbolic manifolds of dimension n ≥ 2 for which the dimension of the...
In this paper we determine all Kobayashi-hyperbolic 2–dimensional complex mani-folds for which the g...
We determine all connected homogeneous Kobayashi-hyperbolic manifolds of dimension (Formula presente...
Kobayashi-hyperbolic manifolds are an object of active research in complex geometry. In this monogra...
We give in the two first chapters some fundamental properties of the automorphism group of bounded d...
AbstractWe explicitly classify all pairs (M,G), where M is a connected complex manifold of dimension...
We explicitly classify all pairs (M, G), where M is a connected complex manifold of dimension n≥2 an...
In this note we prove that a complex manifold X is Kobayashi hyperbolic if and only if the space Hol...
We survey results, obtained in the past three years, on characterizing bounded (and Kobayashi-hyperb...
Let $N$ be a complete affine manifold $A^n/\Gamma$ of dimension $n$ where $\Gamma$ is an affine tran...
Kobayashi-hyperbolic manifolds are an important and well-studied class of complex manifolds defined...
The aim of this mini course is to highlight some links between the study of the Kobayashi hyperbolic...