Gromov hyperbolicity and the Kobayashi metric on strictly pseudoconvex domains

By Zoltán M. Balogh, M. Bonk. 2000

152 citations recorded by the source corpus.

Subfields: Applied Mathematics, Geometry and Topology

View Paper: https://www.semanticscholar.org/paper/0206651bd6cfa0bac393792944fee0bc0f8d768f

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Applied Mathematics

1. Stephen M. Buckley
2. Zoltán M. Balogh
3. G. Lu
4. Francesco Serra Cassano

In Geometry and Topology

1. Stephen M. Buckley
2. Zoltán M. Balogh

Citations in the corpus

• Gromov hyperbolicity and the Kobayashi metric on convex domains of finite type (2014, unknown): “convexifiable domains 54 19. The Gromov boundary 55 References 57 1. Introduction In this paper we investigatethe asymptotic geometryofthe Kobasyashimetric on convex domains. Following Balogh and Bonk [BB00] we are particularly interested in when the Kobayashi metric is Gromov hyperbolic. For convex ”
• Geometric characterizations of Gromov hyperbolicity (2003, methodology): “This notion was introduced by Gromov in the setting of geometric group theory [Gr1], [Gr2], [GhHa] but has played an increasing role in analysis on general metric spaces [BoHeKo], [BoSc] with applications to the Martin boundary, invariant metrics in several complex variables [BaBo1], [ BaBo2 ] and e”