On the geometric boundaries of hyperbolic 4-manifolds.
Long, D.D., Reid, A.W. (2000)
Geometry & Topology
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Displaying similar documents to “Small hyperbolic 3-manifolds with geodesic boundary.”
On the geometric boundaries of hyperbolic 4-manifolds.
Proportionality principle for cusped manifolds
Thilo Kuessner (2007)
Archivum Mathematicum
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We give a short proof of the proportionality principle for cusped hyperbolic manifolds.
The smallest hyperbolic 6-manifolds.
Everitt, Brent, Ratcliffe, John, Tschantz, Steven (2005)
Electronic Research Announcements of the American Mathematical Society [electronic only]
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Complexity of 4-manifolds.
Costantino, Francesco (2006)
Experimental Mathematics
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The volume spectrum of hyperbolic 4-manifolds.
Ratcliffe, John G., Tschantz, Steven T. (2000)
Experimental Mathematics
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Hyperbolic manifolds according to Thurston and Jørgensen
Michael Gromov (1979-1980)
Séminaire Bourbaki
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Traces, lengths, axes and commensurability
Alan W. Reid (2014)
Annales de la faculté des sciences de Toulouse Mathématiques
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The focus of this paper are questions related to how various geometric and analytical properties of hyperbolic 3-manifolds determine the commensurability class of such manifolds. The paper is for the large part a survey of recent work.
Ideal triangulations of hyperbolic -manifolds
Carlo Petronio (2000)
Bollettino dell'Unione Matematica Italiana
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Quello delle triangolazioni geodetiche ideali è un metodo molto potente per costruire strutture iperboliche complete di volume finito su 3-varietà non compatte, ma non è noto se il metodo sia applicabile in generale. È tuttavia noto che esistono triangolazioni ideali parzialmente piatte, ma l'analisi della situazione diviene più ardua sotto diversi aspetti, quando si ha a che fare con tetraedri piatti oltre che veri tetraedri. In particolare, la topologia dello spazio di identificazione...
Complements of tori and Klein bottles in the 4-sphere that have hyperbolic structure.
Ivanšić, Dubravko, Ratcliffe, John G., Tschantz, Steven T. (2005)
Algebraic & Geometric Topology
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