Verfügbarkeit: Surfaces of nonpositive curvature | Technische Universität München

Surfaces of nonpositive curvature:

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Bibliographische Detailangaben
Beteilige Person:	Eberlein, Patrick 1944- (VerfasserIn)
Format:	Buch
Sprache:	Englisch
Veröffentlicht:	Providence, RI 1979
Schriftenreihe:	American Mathematical Society: Memoirs of the American Mathematical Society 218
Schlagwörter:	Geometria Diferencial Manifolds Matematica Riemann-vlakken Geometry, Differential Manifolds (Mathematics) Surfaces Riemannsche Fläche Fläche Nichtpositive Krümmung Mannigfaltigkeit Flächentheorie Differentialgeometrie
Links:	http://bvbr.bib-bvb.de:8991/F?func=service&doc_library=BVB01&local_base=BVB01&doc_number=002309244&sequence=000002&line_number=0001&func_code=DB_RECORDS&service_type=MEDIA
Beschreibung:	Volume 20, Number 218 (first of 2 numbers)
Umfang:	X, 90 S.
ISBN:	0821822187

Internformat

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Datensatz im Suchindex

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adam_text	Table of Contents Introduction Chapter 1 PRELIMINARIES 1. Definitions 1 2. Points at infinity 2 3. Horocycles and Busemann functions 4 Chapter 2 JOINING POINTS AT INFINITY 1. A total curvature obstruction 6 2. Sufficient conditions 6 Chapter 3 CLASSIFICATION OF ISOMETRIES AND LIMIT SETS 1. The fixed point set in H(°°) of a parabolic isometry 12 2. The fixed point set in H(°°) of an axial isometry 12 3. Classification of limit sets L(D) for isometry groups D 14 4. Further results on parabolic isometries 14 Chapter 4 PARAMETERIZING THE ENDS OF M 1. Remarks on collared and Riemannian collared ends 16 2. Surfaces with infinite cyclic fundamental group 18 3. The main theorem: every collared end is Riemannian collared 21 4. Classification of Riemannian collared ends into four types 21 5. Describing ends by conjugacy classes in the fundamental group 23 6. Describing ends by arc components of 0(D) = H(°°) L(D) 26 7. Examples 27 8. Attaching generalized surfaces of revolution to arbitrary complete surfaces 32 Chapter 5 ISOMETRY GROUPS 1. If M is not homeomorphic to a plane, cylinder, Moebius band, torus or Klein bottle, then M has a discrete isometry group 38 2. If M has finitely generated fundamental group and is not in the list above, then M has a finite isometry group 38 Chapter 6 APPENDIX I 5l Proofs of results stated in Chapter 3 Chapter 7 APPENDIX n 69 Proof of results stated in Chapter 4 References 89
any_adam_object	1
author	Eberlein, Patrick 1944-
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isbn	0821822187
language	English
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series	American Mathematical Society: Memoirs of the American Mathematical Society
series2	American Mathematical Society: Memoirs of the American Mathematical Society
spellingShingle	Eberlein, Patrick 1944- Surfaces of nonpositive curvature American Mathematical Society: Memoirs of the American Mathematical Society Geometria Diferencial larpcal Manifolds gtt Matematica larpcal Riemann-vlakken gtt Geometry, Differential Manifolds (Mathematics) Surfaces Riemannsche Fläche (DE-588)4049991-1 gnd Fläche (DE-588)4129864-0 gnd Nichtpositive Krümmung (DE-588)4128763-0 gnd Mannigfaltigkeit (DE-588)4037379-4 gnd Flächentheorie (DE-588)4475211-8 gnd Differentialgeometrie (DE-588)4012248-7 gnd
subject_GND	(DE-588)4049991-1 (DE-588)4129864-0 (DE-588)4128763-0 (DE-588)4037379-4 (DE-588)4475211-8 (DE-588)4012248-7
title	Surfaces of nonpositive curvature
title_auth	Surfaces of nonpositive curvature
title_exact_search	Surfaces of nonpositive curvature
title_full	Surfaces of nonpositive curvature Patrick Eberlein
title_fullStr	Surfaces of nonpositive curvature Patrick Eberlein
title_full_unstemmed	Surfaces of nonpositive curvature Patrick Eberlein
title_short	Surfaces of nonpositive curvature
title_sort	surfaces of nonpositive curvature
topic	Geometria Diferencial larpcal Manifolds gtt Matematica larpcal Riemann-vlakken gtt Geometry, Differential Manifolds (Mathematics) Surfaces Riemannsche Fläche (DE-588)4049991-1 gnd Fläche (DE-588)4129864-0 gnd Nichtpositive Krümmung (DE-588)4128763-0 gnd Mannigfaltigkeit (DE-588)4037379-4 gnd Flächentheorie (DE-588)4475211-8 gnd Differentialgeometrie (DE-588)4012248-7 gnd
topic_facet	Geometria Diferencial Manifolds Matematica Riemann-vlakken Geometry, Differential Manifolds (Mathematics) Surfaces Riemannsche Fläche Fläche Nichtpositive Krümmung Mannigfaltigkeit Flächentheorie Differentialgeometrie
url	http://bvbr.bib-bvb.de:8991/F?func=service&doc_library=BVB01&local_base=BVB01&doc_number=002309244&sequence=000002&line_number=0001&func_code=DB_RECORDS&service_type=MEDIA
volume_link	(DE-604)BV008000141
work_keys_str_mv	AT eberleinpatrick surfacesofnonpositivecurvature

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Signatur:	0102 MAT 001z 2001 B 990-216/219 Lageplan
Exemplar 1	Ausleihbar Am Standort Dieser Titel ist mit anderen zusammengebunden. Bitte bestellen Sie folgenden: Non-spherical principal series representations of a semisimple Lie group Inhalt Folgende Werke befinden sich in dem Buch mit der oben genannten Signatur. Non-spherical principal series representations of a semisimple Lie group Symmetric structures in Banach spaces Surfaces of nonpositive curvature Topological entropy and equivalence of dynamical systems