It is proved for a strongly pseudoconvex domain $D$ in $\Bbb C^d$ with $\mathcal C^{2,\alpha}$-smooth boundary that any complex geodesic through every two close points of $D$ sufficiently close to $\partial D$ and whose difference is non-tangential to $\partial D$ intersect a compact subset of $D$ that depends only on the rate of non-tangentiality. As an application, a lower bound for the Kobayashi distance is obtained.Comment: v2: to appear in Math. An
summary:The behaviour of the Carathéodory, Kobayashi and Azukawa metrics near convex boundary points...
AbstractWe study the asymptotic behavior of the Kobayashi metric near boundary points of the exponen...
We give the parameter version of a localization theorem for the Bergman metric near the boundary poi...
It is proved for a strongly pseudoconvex domain $D$ in $\Bbb C^d$ with $\mathcal C^{2,\alpha}$-smoot...
Recently, visibility property of Kobayashi (almost) geodesics has been used to provide localizations...
We obtain explicit bounds on the difference and ratio between "local" and "global" Kobayashi distanc...
date de redaction: 2003-4-3We establish a lower estimate for the Kobayashi-Royden infinitesimalpseud...
26 pages, 3 figures.Let D be a smooth relatively compact and strictly J-pseudoconvex domain in a fou...
In this paper we give an local estimate for the Kobayashi distance on a bounded convex domain of fin...
AbstractLet D={ρ<0} be a smooth relatively compact domain in a four-dimensional almost complex manif...
Abstract. We study the asymptotic behavior of the Kobayashi metric near exponentially-flat infinite ...
Abstract. Let Ω be a bounded domain in Cn and bΩ is smooth pseudoconvex near z0 ∈ bΩ of finite type....
We present some unexpected examples related to the Kobayashi pseudodistance: For an unramified cover...
Discrete sequences with respect to the Kobayashi distance in a strongly pseudoconvex bounded domain...
We prove that for a strongly pseudoconvex domain D ⊂ C n , the infinitesimal Carath´eodory metric gC...
summary:The behaviour of the Carathéodory, Kobayashi and Azukawa metrics near convex boundary points...
AbstractWe study the asymptotic behavior of the Kobayashi metric near boundary points of the exponen...
We give the parameter version of a localization theorem for the Bergman metric near the boundary poi...
It is proved for a strongly pseudoconvex domain $D$ in $\Bbb C^d$ with $\mathcal C^{2,\alpha}$-smoot...
Recently, visibility property of Kobayashi (almost) geodesics has been used to provide localizations...
We obtain explicit bounds on the difference and ratio between "local" and "global" Kobayashi distanc...
date de redaction: 2003-4-3We establish a lower estimate for the Kobayashi-Royden infinitesimalpseud...
26 pages, 3 figures.Let D be a smooth relatively compact and strictly J-pseudoconvex domain in a fou...
In this paper we give an local estimate for the Kobayashi distance on a bounded convex domain of fin...
AbstractLet D={ρ<0} be a smooth relatively compact domain in a four-dimensional almost complex manif...
Abstract. We study the asymptotic behavior of the Kobayashi metric near exponentially-flat infinite ...
Abstract. Let Ω be a bounded domain in Cn and bΩ is smooth pseudoconvex near z0 ∈ bΩ of finite type....
We present some unexpected examples related to the Kobayashi pseudodistance: For an unramified cover...
Discrete sequences with respect to the Kobayashi distance in a strongly pseudoconvex bounded domain...
We prove that for a strongly pseudoconvex domain D ⊂ C n , the infinitesimal Carath´eodory metric gC...
summary:The behaviour of the Carathéodory, Kobayashi and Azukawa metrics near convex boundary points...
AbstractWe study the asymptotic behavior of the Kobayashi metric near boundary points of the exponen...
We give the parameter version of a localization theorem for the Bergman metric near the boundary poi...