Verfügbarkeit: Local collapsing, orbifolds, and geometrization

Local collapsing, orbifolds, and geometrization:

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Bibliographische Detailangaben
Beteiligte Personen:	Kleiner, Bruce (VerfasserIn), Lott, John 1959- (VerfasserIn)
Format:	Buch
Sprache:	Englisch
Veröffentlicht:	Paris Soc. Math. de France 2014
Schriftenreihe:	Astérisque 365
Links:	http://bvbr.bib-bvb.de:8991/F?func=service&doc_library=BVB01&local_base=BVB01&doc_number=027762558&sequence=000002&line_number=0001&func_code=DB_RECORDS&service_type=MEDIA
Beschreibung:	Literaturverz. S. 174 - 177
Umfang:	177 S. graph. Darst.
ISBN:	9782856297957

Internformat

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Datensatz im Suchindex

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adam_text	Titel: Local collapsing, orbifolds, and geometrization Autor: Kleiner, Bruce Jahr: 2014 CONTENTS Locally Collapml R-Manifolds .................... 1. Introduction ................................ 2. Notation and conventions ................... 3. Preliminaries ................................ I. Splittings, strainers. and adapted coordinates 5. Standing assumptions ....................... (i. Hie scale function r ......................... 7. Stratification ................................ S. Idle local geometry of t he 2-stratum ........ 9. Edge points and associated structure ........ 10. The local geometry of the slim 1-stratnm .. 1 I. The local geometry of the 0-stratum ....... 12. Mapping into Euclidean space .............. 13. Adjusting the map to Euclidean space ..... 1-1. Extracting a good decomposition of M ..... 17,, Proof of Theorem 10.1 for closed manifolds . 10. Manifolds with boundary .................. IT. Application to the geometluxation conjecture IS. Eocal collapsing without derivative bounds . I!). Appendix A : ( housing ball covers ......... 21). Appendix B : Cloudy submanifolds ......... 21. Appendix C : An isotopy lemma ........... Uelerenccs ..................................... i 7 IS 21 27 3 !) II 10 10 IS •77 7,9 02 71 SO S I S7 90 91 93 9 i 97 97 (0 omclrr.alion of I lii f -l)iwcn. iioniil Oiiiifoitls via Ricci l- ioir ................ 101 1 . Ini ro 1 net ion .............................................................. 101 2 . Orbifbld topology and geometry ........................................... 10 1 3 . Xoucompact nonnegat ively curved orbilnlds ............................... 123 1 . Hiemannian compactness theorem for orbilolds ........................... 129 6 CONTENTS 5. Ricci flow on orbifolds .............................. 130 6. /«-solutions ................................................................136 7. Ricci flow with surgery for orbifolds .......................................143 8. Hyperbolic regions ........................................................150 9. Locally collapsed 3-orbifolds ..............................................152 10. Incompressibility of cuspidal cross-sections and proof of Theorem 1.1 ____160 11. Appendix A : Weak and strong graph orbifolds ..........................165 References ...................................................................174 ASTEIUSCjUE 365
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spellingShingle	Kleiner, Bruce Lott, John 1959- Local collapsing, orbifolds, and geometrization Astérisque
title	Local collapsing, orbifolds, and geometrization
title_auth	Local collapsing, orbifolds, and geometrization
title_exact_search	Local collapsing, orbifolds, and geometrization
title_full	Local collapsing, orbifolds, and geometrization Bruce Kleiner ; John Lott
title_fullStr	Local collapsing, orbifolds, and geometrization Bruce Kleiner ; John Lott
title_full_unstemmed	Local collapsing, orbifolds, and geometrization Bruce Kleiner ; John Lott
title_short	Local collapsing, orbifolds, and geometrization
title_sort	local collapsing orbifolds and geometrization
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work_keys_str_mv	AT kleinerbruce localcollapsingorbifoldsandgeometrization AT lottjohn localcollapsingorbifoldsandgeometrization

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