Hodge and Prym Tau Functions, Strebel Differentials and Combinatorial Model of $${\mathcal {M}}

Hodge and Prym Tau Functions, Strebel Differentials and Combinatorial Model of $${\mathcal {M}}_{g,n}$$

Published:2020-07-20 Issue:2 Volume:378 Page:1279-1341
ISSN:0010-3616
Container-title:Communications in Mathematical Physics
language:en
Short-container-title:Commun. Math. Phys.

Author:

Bertola M.^ORCID,Korotkin D.

Funder

Fonds Québécois de la Recherche sur la Nature et les Technologies

Canadian Network for Research and Innovation in Machining Technology, Natural Sciences and Engineering Research Council of Canada

Publisher

Springer Science and Business Media LLC

Subject

Mathematical Physics,Statistical and Nonlinear Physics

Link

https://link.springer.com/content/pdf/10.1007/s00220-020-03819-9.pdf

Reference48 articles.

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3. Arbarello, E., Cornalba, M., Griffiths, P.: Geometry of Algebraic Curves, Grundlehren der mathematischen Wissenshaften, 268, vol. 2. Springer, Berlin (2011)

4. Basok, M.: Tau function and moduli of spin curves. Int. Math. Res. Not. 20, 10095–10117 (2015)

5. Bertola, M., Korotkin, D., Norton, C.: Symplectic geometry of the moduli space of projective structures in homological coordinates. Invent. Math. 210(3), 759–814 (2017)

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