Results 1 to 10 of about 435 (132)
Gromov hyperbolicity of planar graphs [PDF]
AbstractWe prove that under appropriate assumptions adding or removing an infinite amount of edges to a given planar graph preserves its non-hyperbolicity, a result which is shown to be false in general. In particular, we make a conjecture that every tessellation graph of ℝ2 with convex tiles is non-hyperbolic; it is shown that in order to prove this ...
Cantón Alicia+3 more
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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.
europepmc +6 more sources
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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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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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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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.
europepmc +1 more source
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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Conformal dimension and Gromov hyperbolic groups with 2–sphere boundary [PDF]
Mario Bonk, Bruce Kleiner
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