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Topological stability and Gromov hyperbolicity
Ergodic Theory and Dynamical Systems, 1999We show that if the geodesic flow of a compact analytic Riemannian manifold $M$ of non-positive curvature is either $C^{k}$-topologically stable or satisfies the $\epsilon$-$C^{k}$-shadowing property for some $k > 0$ then the universal covering of $M$ is a Gromov hyperbolic space. The same holds for compact surfaces without conjugate points.
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Gromov Hyperbolicity of the Kobayashi Metric
2020In this paper we discuss the global geometry of the Kobayashi metric on domains in C^n. We gather all known results. We pay special attention to methods which distroy the hyperbolicity. 2010 Mathematics Subject Classification: 32F45, 53C23.
Andreev, Lyubomir +2 more
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Gromov Hyperbolicity and Strong Hyperbolicity of Two Metrics
Pure Mathematics, 2023openaire +1 more source
Graphs and Gromov hyperbolicity of non-constant negatively curved surfaces
Journal of Mathematical Analysis and Applications, 2011Eva Touris
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Uniformly Separated Sets and Gromov Hyperbolicity of Domains with the Quasihyperbolic Metric
Mediterranean Journal of Mathematics, 2010Eva Tourís Lojo +2 more
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Apollonian metric, uniformity and Gromov hyperbolicity
Complex Variables and Elliptic Equations, 2020Matti Vuorinen +2 more
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Gromov (non-)hyperbolicity of certain domains in ℂN
Forum Mathematicum, 2016Nikolai Nikolov, Pascal J. Thomas
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Applying clique-decomposition for computing Gromov hyperbolicity
Theoretical Computer Science, 2017David Coudert +2 more
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Gromov hyperbolicity of periodic planar graphs
Acta Mathematica Sinica, English Series, 2013Domingo Pestana +2 more
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Bounds on Gromov hyperbolicity constant in graphs
Proceedings of the Indian Academy of Sciences: Mathematical Sciences, 2012José María Sigarreta Almira +1 more
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