Applications of Teichmüller Theory to 3-Manifolds (Oberwolfach Seminars) Jean-Pierre Otal - kelloggchurch.org

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Buy Applications of Teichmüller Theory to 3-Manifolds Oberwolfach Seminars onFREE SHIPPING on qualified orders Applications of Teichmüller Theory to 3-Manifolds Oberwolfach Seminars: Hamenstädt, Ursula, Lecuire, Cyril, Otal, Jean-Pierre: 9783764387921:: Books. Oberwolfach-Seminar: Applications of Teichmüller Theory to 3-Manifolds. Organizers Ursula Hamenstädt, Bonn Cyril Lecuri, Toulouse Jean-Pierre Otal, Toulouse. Applications of Teichmüller Theory to 3-Manifolds 作者: Ursula Hamenstädt / Cyril Lecuire / Jean-Pierre Otal 出版社: Birkhauser 副标题: Preliminary Entry 39 出版年: 2011-4-30 页数: 200 定价: GBP 35.99 装帧: Paperback ISBN: 9783764387921. Deadline for Applications: April 1st, 2007 Applications of Teichmüller Theory to 3-Manifolds Organisers: Ursula Hamenstädt, Bonn Cyril Lecuire, Toulouse Jean-Pierre Otal, Toulouse Date: May 27th - June 2nd, 2007 Deadline for Applications: April 1st, 2007 Conformal Invariance in Mathematical Physics Organisers: Scott Sheffield, New York.

Teichmüller Theory and Applications to Geometry, Topology, and Dynamics Volume 3: Manifolds that Fiber over the Circle by John H. Hubbard. Would you like to be notified when this book is published? We hope that this book will be available by June 2019. Here we give the opening paragraphs of each chapter, as they now stand, and some figures. Teichmüller theory, special mappings between surfaces Riemannian and Lorentzian 3-manifolds of constant curvature Surfaces immersed in 3-manifolds, minimal surfaces. During weeks I, II and IV there will be mini-courses and research talks. A workshop will take place during the third week 9-13 June. Oberwolfach Photo Collection Main; Occasions; Persons; Links; Legal Notice/Impressum; Extended Search. Total number of photos: 21657. New Trends in Teichmüller Theory and Mapping Class Groups: 2018-09-02 - 2018-09-08. 1 2. S. Baba 2018 G. Bhattacharya 2018 M. Burger 2018 B. Freidin 2018 D. Gekhtman 2018 S. Gupta 2018 J. D. Lanier. Volume 1: Teichmüller theory Volume 3: Manifolds that Fiber over the Circle not yet published Volume 4: Hyperbolization of Haken Manifolds not yet published From the introduction by the author: This volume is the second of four volumes devoted to Teichmüller theory and its applications to geometry, topology, and dynamics. The first volume. Interaction with Analysis, Geometry and Number Theory" from 4 to 16 July, 2011. In the rst part of this text, i.e., from Sections 1 to 5, we discuss the Teichmuller and moduli space of translation surfaces, the Teichmuller ow and the SL2;R-action on these moduli spaces, the Kontsevich-Zorich cocycle over the Teichmuller geodesic.

Background in Teichmuller theory 6 3. Holomorphic rigidity 11 4. Extremal length geometry 16 5. Geometry of norms 22 6. Symmetric spaces vs Teichmuller spaces 27. As an application of Theorem 1.3, we have: Theorem 1.5. Let V;g be a complete K ahler manifold with dim CV 2 and with. ing some aspects of Teichmüller theory. In this sense, the introduction complements the introductions I wrote for Volumes I and II of this Handbook. 1 PartA.The metric and the analytic theory, 3 1.1 The Beltrami equation Chapter 1 by Jean-Pierre Otal concerns the theory of the Beltrami equation. This is the partial differential equation @N D. Teichmüller theory and surfaces in 3-manifolds. On the geometry of random hyperbolic 3-manifolds. · Kasra Rafi Toronto, Teichmuller space is semi-hyperbolic. Abstract. · Andrès Sambarino Paris XI, The Pressure metric for convex representations. Jan 31, 2012 · Some Lipschitz maps between hyperbolic surfaces with applications to Teichmüller theory. Otal, J.-P.: Applications of Teichmüller theory to 3-manifolds, Oberwolfach Seminars, vol. 44, Birkhauser 2013, to appear 5. Papadopoulos, A., Théret, G.: On Teichmüller’s metric and Thurston’s asymmetric metric on Teichmüller space.

Teichmüller theory and applications to geometry, topology, and dynamics. 1, Teichmüller theory Hubbard, John Hamal download B–OK. Download books for free. A symplectic map between hyperbolic and complex Teichmüller theory Krasnov, Kirill and Schlenker, Jean-Marc, Duke Mathematical Journal, 2009; Non-convex balls in the Teichmüller metric Fortier Bourque, Maxime and Rafi, Kasra, Journal of Differential Geometry, 2018. Teichmuller theory’s connections to the study of homogeneous spaces run deep, from the quasiconformal deformation theory of Ahlfors-Bers in the 1960’s and its connection to hyperbolic 3-manifolds, through Thurston’s program connecting 3-manifold theory to compactifications of Teichmuller space and classifications of mapping classes. Teichmüller theory and surfaces in 3-manifolds. CRM De Giorgi, Pisa, 26 May - 20 June 2014. Teichmüller Theory And Applications To Geometry, Topology, And Dynamics. Volume 1 Teichmüller Theory John H. Hubbard download B–OK. Download books for free. Find books.

Interuniversal Teichmuller theory's applications. Ask Question Asked 4 years, 5 months ago. Active 4 years, 5 months ago. Viewed 512 times 6 $\begingroup$ Apart from a proof of the ABC conjecture -and its accepted consequences- are there applications of Mochizuki's IUT? In particular are there already widely accepted applications? We provide an algebraic description of the Teichmüller space and moduli space of flat metrics on a closed manifold or orbifold and study its boundary, which consists of isometry classes of flat orbifolds to which the original object may collapse. What is a good introduction to Teichmuller theory, mapping class groups etc., and relation to moduli space of curves or Riemann surfaces? Stack Exchange Network Stack Exchange network consists of 177 Q&A communities including Stack Overflow, the largest, most trusted online community for developers to learn, share their knowledge, and build. 0722a:Oberwolfach-Seminar: De Rham and Dolbeault Cohomology for D-modules; 0722b:Oberwolfach-Seminar: Applications of Teichmüller Theory to 3-Manifolds; 0723:Phase Transitions; 0724:Adaptive Numerical Methods for PDEs; 0725:Algebraische Zahlentheorie; Mathematische Arbeitstagung 2007 - Bonn; 0726:Complexity Theory; 0727:Differentialgeometrie.

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