Topological recursion for Masur–Veech volumes

Author:

Andersen Jørgen Ellegaard1,Borot Gaëtan23,Charbonnier Séverin34,Delecroix Vincent35,Giacchetto Alessandro36,Lewański Danilo367,Wheeler Campbell3

Affiliation:

1. Center for Quantum Mathematics Danish Institute for Advanced Study SDU Odense Denmark

2. Humboldt‐Universität zu Berlin Institut für Mathematik & Institut für Physik Berlin Germany

3. Max Planck Institut für Mathematik Bonn Germany

4. Université de Paris CNRS (UMR 8243) Institut de Recherche en Informatique Fondamentale Paris France

5. Université de Bordeaux CNRS (UMR 5800) Laboratoire Bordelais de Recherche en Informatique 351 avenue de la Libération Talence France

6. Université Paris‐Saclay CNRS (UMR 3681) CEA Institut de Physique Théorique Gif‐sur‐Yvette France

7. Université de Genève Section de Mathématiques Genève Switzerland

Funder

Horizon 2020 Framework Programme

Max-Planck-Gesellschaft

Publisher

Wiley

Subject

General Mathematics

Reference52 articles.

1. J. E.Andersen G.Borot S.Charbonnier A.Giacchetto D.Lewański andC.Wheeler On the Kontsevich geometry of the combinatorial Teichmüller space math.DG/2010.11806 2020.

2. J. E.Andersen G.Borot L. O.Chekhov andN.Orantin The ABCD of topological recursion math‐ph/1703.03307 2017.

3. J. E.Andersen G.Borot andN.Orantin Geometric recursion math.GT/1711.04729 2017.

4. Counting square-tiled surfaces with prescribed real and imaginary foliations and connections to Mirzakhani's asymptotics for simple closed hyperbolic geodesics

5. Right-angled billiards and volumes of moduli spaces of quadratic differentials on CP^1

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