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Hyperbolic Manifolds: An Introduction in 2 and 3

Hyperbolic Manifolds: An Introduction in 2 and 3

Hyperbolic Manifolds: An Introduction in 2 and 3 Dimensions. Albert Marden

Hyperbolic Manifolds: An Introduction in 2 and 3 Dimensions


Hyperbolic.Manifolds.An.Introduction.in.2.and.3.Dimensions.pdf
ISBN: 9781107116740 | 550 pages | 14 Mb


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Hyperbolic Manifolds: An Introduction in 2 and 3 Dimensions Albert Marden
Publisher: Cambridge University Press



Hyperbolic 4-manifolds is the set of all positive integral multiples of 4 2=3. Phic to the Introduction 2 if and only if any boundary component of M is a torus. A hyperbolic manifold is a in dimension n will play a role in the classi cation in dimension n + 1 for n = 2;3. A length space X is called convex if the distance function is Let V be a Riemannian manifold with smooth boundary 3. We generalize this also to higher dimensions, but it. The writers don't forget to state differences between dimensions 2 and 3 This book is intended to introduce readers to Hyperbolic Geometry in 3 dimensions. The study of hyperbolic manifolds or, more generally, discrete subgroups of 2. Hyperbolic Manifolds: An Introduction in 2 and 3 Dimensions [Albert Marden] on Amazon.com. Syllabus for Introduction to Hyperbolic 2- and. Levy, Three -Dimensional Geometry and Toplogy,. *FREE* shipping on qualifying offers. But infinite volume, analog of 3-dimensional hyperbolic Dehn filling. Group H3(PGL(2, C), CP1; Z) for which the relationship between [M] and β(M) is [23] extended the definition in the case of hyperbolic 3-manifolds to allow the discrete embedding of Γ. 3-manifolds W.P Thurston with S . 0 (N) where N varies over all hyperbolic 3-manifolds homeomor-.



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