Ricci flow and geometric applications: Cetraro, Italy 2010 / Michel Boileau, Gerard Besson, Carlo Sinestrari ... [et al.]

Collectivité principale: Centro internazionale matematico estivo (CIME), Summer school, Cetraro, Italie (2010) Co-auteur: Boileau, Michel (1953-) - Auteur ; Besson, Gérard (1955-) - Auteur ; Sinestrari, Carlo (1970-) - AuteurAuteur secondaire : Benedetti, Ricardo - Editeur scientifique ; Mantegazza, Carlo (1970-) - Editeur scientifiqueType de document: CongrèsCollection: Lecture notes in mathematics, CIME foundation subseries ; 2166Langue: anglaisPays: SwisseÉditeur: Cham : Springer, cop. 2016Description: 1 vol. (XI-136 p.) : fig. ; 24 cm ISBN: 9783319423500 ; br. ISSN: 0075-8434Résumé: Papers in this collection include the following: Gérard Besson, "The differentiable sphere theorem (after S. Brendle and R. Schoen)”, 1–19. Michel Boileau, "Thick/thin decomposition of three-manifolds and the geometrisation conjecture”, 21–70. Carlo Sinestrari, "Singularities of three-dimensional Ricci flows”, 71–104. Gang Tian, "Notes on Kähler-Ricci flow”, 105–136..Bibliographie: Bibliogr. en fin de contributions. Sujets MSC: 53-06 Differential geometry -- Proceedings, conferences, collections, etc
53Cxx Differential geometry -- Global differential geometry
53C44 Differential geometry -- Global differential geometry -- Geometric evolution equations (mean curvature flow, Ricci flow, etc.)
57M40 Manifolds and cell complexes -- Low-dimensional topology -- Characterizations of E3 and S3 (Poincaré conjecture)
En-ligne: MSN | Zentralblatt
Location Call Number Status Date Due
Salle R 12461-01 / 53-06 BOI (Browse Shelf) Available

Bibliogr. en fin de contributions

Papers in this collection include the following:

Gérard Besson, "The differentiable sphere theorem (after S. Brendle and R. Schoen)”, 1–19.

Michel Boileau, "Thick/thin decomposition of three-manifolds and the geometrisation conjecture”, 21–70.

Carlo Sinestrari, "Singularities of three-dimensional Ricci flows”, 71–104.

Gang Tian, "Notes on Kähler-Ricci flow”, 105–136.

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