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book (23)


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Book
Quelques remarques sur les lignes hyperboliques
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Year: 1935 Publisher: [Bruxelles] : [Hayez],

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Book
Sur une étude de la géométrie hyperbolique plane de Lobatchevski découlant de l'adjonction d'une métrique appropriée à l'un de ses modèles de l'espace euclidiens
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Year: 1998 Publisher: Liège : Université de Liège, Institut de mathématique (ULg),

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Introduction to hyperbolic geometry
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ISBN: 0387943390 3540943390 1475755856 9780387943398 Year: 1995 Publisher: New York Berlin Heidelberg : Springer,

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Book
A sketch of the fundamentals of Lobachevskian geometry
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Year: 1964 Publisher: Groningen : P. Noordhoff,

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Book
Nichteuklidische Geometrie : hyperbolische Geometrie der Ebene
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Year: 1944 Publisher: Berlin : Walter de Gruyter,

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Book
Les géométries cayleyennes et les univers d'Einstein et de De Sitter
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Year: 1947 Publisher: Liège : Sciences et lettres,

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Book
Géométrie différentielle et systèmes extérieurs
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Year: 1968 Publisher: Paris : Dunod,

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Book
Sources of hyperbolic geometry
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ISBN: 9780821809228 Year: 1996 Publisher: Providence, RI : London : American Mathematical Society London Mathematical Society,

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Hyperbolic geometry
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ISBN: 1852331569 1447139879 9781852331566 Year: 1999 Publisher: London : Springer,

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The geometry of the hyperbolic plane has been an active and fascinating field of mathematical inquiry for most of the past two centuries. This book provides a self-contained introduction to the subject, suitable for third or fourth year undergraduates. The basic approach taken is to define hyperbolic lines and develop a natural group of transformations preserving hyperbolic lines, and then study hyperbolic geometry as those quantities invariant under this group of transformations. Topics covered include the upper half-plane model of the hyperbolic plane, Möbius transformations, the general Möbius group, and their subgroups preserving the upper half-plane, hyperbolic arc-length and distance as quantities invariant under these subgroups, the Poincaré disc model, convex subsets of the hyperbolic plane, hyperbolic area, the Gauss-Bonnet formula and its applications. This updated second edition also features: an expanded discussion of planar models of the hyperbolic plane arising from complex analysis; the hyperboloid model of the hyperbolic plane; brief discussion of generalizations to higher dimensions; many new exercises. The style and level of the book, which assumes few mathematical prerequisites, make it an ideal introduction to this subject and provides the reader with a firm grasp of the concepts and techniques of this beautiful part of the mathematical landscape. .


Book
Flächen und ebene diskontinuierliche Gruppen
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Year: 1970 Publisher: Berlin : Springer-Verlag,

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