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Verlag: Springer New York, 1983
ISBN 10: 0387907882ISBN 13: 9780387907888
Anbieter: Better World Books, Mishawaka, IN, USA
Buch
Zustand: Good. Former library book; may include library markings. Used book that is in clean, average condition without any missing pages.
Anbieter: Antiquariat Renner OHG, Albstadt, Deutschland
Verbandsmitglied: BOEV
Anbieter: Antiquariat Renner OHG, Albstadt, Deutschland
Verbandsmitglied: BOEV
Verlag: Springer-Vlg., New York, 1983
ISBN 10: 0387907882ISBN 13: 9780387907888
Anbieter: Der Buchfreund, Wien, Österreich
Buch
Original-Pappband. Zustand: gut erhalten. gr8 Original-Pappband en Mathematik (Graduate Texts in Mathematics 91).
Verlag: Springer, 1983
ISBN 10: 0387907882ISBN 13: 9780387907888
Anbieter: WeBuyBooks, Rossendale, LANCS, Vereinigtes Königreich
Buch
Zustand: VeryGood. Most items will be dispatched the same or the next working day.
Verlag: Springer New York, 1995
ISBN 10: 0387907882ISBN 13: 9780387907888
Anbieter: Buchpark, Trebbin, Deutschland
Buch
Zustand: Sehr gut. Zustand: Sehr gut - Gepflegter, sauberer Zustand. | Seiten: 356 | Sprache: Englisch.
Verlag: Springer New York, 2012
ISBN 10: 1461270227ISBN 13: 9781461270225
Anbieter: AHA-BUCH GmbH, Einbeck, Deutschland
Buch
Taschenbuch. Zustand: Neu. Druck auf Anfrage Neuware - Printed after ordering - This text is intended to serve as an introduction to the geometry of the action of discrete groups of Mobius transformations. The subject matter has now been studied with changing points of emphasis for over a hundred years, the most recent developments being connected with the theory of 3-manifolds: see, for example, the papers of Poincare [77] and Thurston [101]. About 1940, the now well-known (but virtually unobtainable) Fenchel-Nielsen manuscript appeared. Sadly, the manuscript never appeared in print, and this more modest text attempts to display at least some of the beautiful geo metrical ideas to be found in that manuscript, as well as some more recent material. The text has been written with the conviction that geometrical explana tions are essential for a full understanding of the material and that however simple a matrix proof might seem, a geometric proof is almost certainly more profitable. Further, wherever possible, results should be stated in a form that is invariant under conjugation, thus making the intrinsic nature of the result more apparent. Despite the fact that the subject matter is concerned with groups of isometries of hyperbolic geometry, many publications rely on Euclidean estimates and geometry. However, the recent developments have again emphasized the need for hyperbolic geometry, and I have included a comprehensive chapter on analytical (not axiomatic) hyperbolic geometry. It is hoped that this chapter will serve as a 'dictionary' offormulae in plane hyperbolic geometry and as such will be of interest and use in its own right.
Verlag: Springer New York, 1983
ISBN 10: 0387907882ISBN 13: 9780387907888
Anbieter: AHA-BUCH GmbH, Einbeck, Deutschland
Buch
Buch. Zustand: Neu. Druck auf Anfrage Neuware - Printed after ordering - This text is intended to serve as an introduction to the geometry of the action of discrete groups of Mobius transformations. The subject matter has now been studied with changing points of emphasis for over a hundred years, the most recent developments being connected with the theory of 3-manifolds: see, for example, the papers of Poincare [77] and Thurston [101]. About 1940, the now well-known (but virtually unobtainable) Fenchel-Nielsen manuscript appeared. Sadly, the manuscript never appeared in print, and this more modest text attempts to display at least some of the beautiful geo metrical ideas to be found in that manuscript, as well as some more recent material. The text has been written with the conviction that geometrical explana tions are essential for a full understanding of the material and that however simple a matrix proof might seem, a geometric proof is almost certainly more profitable. Further, wherever possible, results should be stated in a form that is invariant under conjugation, thus making the intrinsic nature of the result more apparent. Despite the fact that the subject matter is concerned with groups of isometries of hyperbolic geometry, many publications rely on Euclidean estimates and geometry. However, the recent developments have again emphasized the need for hyperbolic geometry, and I have included a comprehensive chapter on analytical (not axiomatic) hyperbolic geometry. It is hoped that this chapter will serve as a 'dictionary' offormulae in plane hyperbolic geometry and as such will be of interest and use in its own right.