On the area of a polygon in the hyperbolic plane.
Kántor, Sándor (1998)
Beiträge zur Algebra und Geometrie
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Displaying similar documents to “The Markovian hyperbolic triangulation”
On the area of a polygon in the hyperbolic plane.
On second order hyperbolic equation with two independent variables
J. Kisyński (1970)
Colloquium Mathematicae
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Intersecting pencil of hyperbolic circles
R. Krasnodębski (1970)
Colloquium Mathematicae
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The hyperbolic Carnot theorem in the Poincaré disc model of hyperbolic geometry.
Demirel, Oğuzhan, Soytürk, Emine (2008)
Novi Sad Journal of Mathematics
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On some applications of Bogoliubov method for hyperbolic equations
Michał Kisielewicz (1975)
Annales Polonici Mathematici
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Nonclassical problems for the second order hyperbolic equations.
Avalishvili, G., Gordeziani, D. (1999)
Bulletin of TICMI
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Boundaries of right-angled hyperbolic buildings
Jan Dymara, Damian Osajda (2007)
Fundamenta Mathematicae
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We prove that the boundary of a right-angled hyperbolic building is a universal Menger space. As a consequence, the 3-dimensional universal Menger space is the boundary of some Gromov-hyperbolic group.
Generalized n-dimensional Gronwall's inequality and its applications to non-selfadjoint and non-linear hyperbolic equations
Sudhanshu K. Ghoshal, Abha Ghoshal, M. Abu-Masood (1977)
Annales Polonici Mathematici
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Transformation of Hyperbolic Escher Patterns
Douglas Dunham (1999)
Visual Mathematics
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The theorems of Stewart and Steiner in the Poincaré disc model of hyperbolic geometry
Oğuzhan Demirel (2009)
Commentationes Mathematicae Universitatis Carolinae
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In [Comput. Math. Appl. 41 (2001), 135--147], A. A. Ungar employs the Möbius gyrovector spaces for the introduction of the hyperbolic trigonometry. This Ungar's work plays a major role in translating some theorems from Euclidean geometry to corresponding theorems in hyperbolic geometry. In this paper we explore the theorems of Stewart and Steiner in the Poincaré disc model of hyperbolic geometry.
Incidence Axioms for the Boundary at Infinity of Complex Hyperbolic Spaces
Sergei Buyalo, Viktor Schroeder (2015)
Analysis and Geometry in Metric Spaces
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We characterize the boundary at infinity of a complex hyperbolic space as a compact Ptolemy space that satisfies four incidence axioms.
Notes on the integral geometry in the hyperbolic plane
Santaló, L.A. (1980)
Portugaliae mathematica
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