Results 1 to 10 of about 17,964 (136)
Worm Domains are not Gromov Hyperbolic. [PDF]
AbstractWe show that Worm domains are not Gromov hyperbolic with respect to the Kobayashi distance.
Arosio L, Dall'Ara GM, Fiacchi M.
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Mathematical Properties of the Hyperbolicity of Circulant Networks
If X is a geodesic metric space and x1,x2,x3∈X, a geodesic triangle T={x1,x2,x3} is the union of the three geodesics [x1x2], [x2x3], and [x3x1] in X.
Juan C. Hernández +2 more
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The hyperbolicity constant of infinite circulant graphs
If X is a geodesic metric space and x1, x2, x3 ∈ X, a geodesic triangle T = {x1, x2, x3} is the union of the three geodesics [x1x2], [x2x3] and [x3x1] in X.
Rodríguez José M., Sigarreta José M.
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Hyperbolic Unfoldings of Minimal Hypersurfaces
We study the intrinsic geometry of area minimizing hypersurfaces from a new point of view by relating this subject to quasiconformal geometry. Namely, for any such hypersurface H we define and construct a so-called S-structure.
Lohkamp Joachim
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Stabilizing Metrics Induced by Logarithmic Oscillation in Metric Spaces and Gromov Hyperbolicity
We generalize from Euclidean spaces to an arbitrary metric space (X,d), two stabilizing distance functions introduced and studied by Boskoff and Suceavă induced by a version of Barbilian’s logarithmic oscillation.
Marcelina Mocanu
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Intelligent transportation systems depend on traffic predictions, however, existing state-of-the-art approaches operate exclusively in Euclidean space and struggle to effectively capture and present the hierarchical structure of real-world road networks.
Jean-Marie Vilaire, Samuel Pierre
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Recent results on hyperbolicity on unitary operators on graphs [PDF]
Jesús A. Méndez +3 more
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Relatively dominated representations from eigenvalue gaps and limit maps. [PDF]
Zhu F.
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Random walks on hyperbolic spaces: Concentration inequalities and probabilistic Tits alternative. [PDF]
Aoun R, Sert C.
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Null Distance and Convergence of Lorentzian Length Spaces. [PDF]
Kunzinger M, Steinbauer R.
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