Gromov hyperbolicity through decomposition of metrics spaces II

By Ana Portilla, José M. Rodríguez, Eva Tourís. 2004

78 citations recorded by the source corpus.

Subfields: Applied Mathematics, Geometry and Topology, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/d16497d14d885ce229b9e29a86d45b3f3e2a5de5

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. José M. Rodríguez
2. Jose Maria Sigarreta
3. María Villeta
4. Eva Tourís
5. Ana Portilla
6. Domingo Pestana
7. Junior Michel

In Geometry and Topology

1. Jose Maria Sigarreta
2. María Villeta
3. José M. Rodríguez
4. Eva Tourís
5. Ana Portilla
6. Domingo Pestana
7. Junior Michel

In Mathematical Physics

1. José M. Rodríguez
2. Eva Tourís
3. Jose Maria Sigarreta
4. María Villeta
5. Ana Portilla
6. Domingo Pestana
7. Junior Michel

Citations in the corpus

• A characterization of Gromov hyperbolicity of surfaces with variable negative curvature (2009, background): “In [4], [30], [31], [32], [38], [40] there are results about the hyperbolicity of Riemannian surfaces.”
• Gromov hyperbolic cubic graphs (2012, background): “The study of Gromov hyperbolicity of the quasihyperbolic and the Poincaré metrics is the subject of [1, 2, 7, 23–27, 39–41, 43–45].”
• Gromov Hyperbolicity of Riemann Surfaces (2007, background): “In [22] explicit expressions for the constants involved are supplied.”
• Gromov hyperbolicity in Cartesian product graphs (2010, background): “In particular, in [24, 27, 29, 30] it is proved the equivalence of the hyperbolicity of Riemannian manifolds and the hyperbolicity of a simple graph; hence, it is useful to know hyperbolicity criteria for graphs.”