S
Séverin Charbonnier
Researcher at Max Planck Society
Publications - 7
Citations - 47
Séverin Charbonnier is an academic researcher from Max Planck Society. The author has contributed to research in topics: Simple (abstract algebra) & Monotone polygon. The author has an hindex of 3, co-authored 5 publications receiving 27 citations.
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Topological recursion for Masur-Veech volumes
Jørgen Ellegaard Andersen,Gaëtan Borot,Séverin Charbonnier,Vincent Delecroix,Alessandro Giacchetto,Danilo Lewanski,Campbell Wheeler +6 more
TL;DR: In this paper, the Masur-Veech volumes of the moduli space of quadratic differentials of unit area on curves of genus $g$ with $n$ punctures were studied and proved to be constant terms of a family of polynomials in variables governed by the topological recursion/Virasoro constraints.
Journal ArticleDOI
Relating ordinary and fully simple maps via monotone Hurwitz numbers
TL;DR: The relation between the enumeration of ordinary maps and that of fully simple maps first appeared in the work of the first and last authors as discussed by the authors, and was originally proved using Weingarten calculus for matrix integrals.
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On the Kontsevich geometry of the combinatorial Teichmüller space
Jørgen Ellegaard Andersen,Gaëtan Borot,Gaëtan Borot,Séverin Charbonnier,Alessandro Giacchetto,Danilo Lewanski,Danilo Lewanski,Campbell Wheeler +7 more
TL;DR: In this paper, the authors study the combinatorial Teichm\"uller space and construct on it global coordinates, analogous to the Fenchel-Nielsen coordinates on the ordinary Teichmculler spaces, and prove that these coordinates form an atlas with piecewise linear transition functions.
Topological recursion for Orlov-Scherbin tau functions, and constellations with internal faces
TL;DR: In this paper , the authors studied the spectral curve of the 2-matrix model with rational content-weight G ( z ) and established the topological recursion (TR) for the model.
Shifted Witten classes and topological recursion
TL;DR: In this article , Pandharipande, Pixton and Zvonkine studied two special shifts of the Witten class along two semisimple directions of the associated Dubrovin-Frobenius manifold using the Givental-Teleman reconstruction theorem and showed that the R -matrix and the translation of these two speci c shifts can be constructed from the solutions of two differential equations that generalise the classical Airy differential equation.