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2026-03-14
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info:eu-repo/semantics/embargoedAccess
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Springer

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Resumen
We prove that single ๐บ-weighted ๐”Ÿ-Hurwitz numbers with internal faces are computed by refined topological recursion on a rational spectral curve, for certain rational weights ๐บ. Consequently, the ๐”Ÿ-Hurwitz generating function analytically continues to a rational curve. In particular, our results cover the cases of ๐”Ÿ-monotone Hurwitz numbers, and the enumeration of maps and bipartite maps (with internal faces) on non-oriented surfaces. As an application, we prove that the correlators of the Gaussian, Jacobi and Laguerre ๐›ฝ-ensembles are computed by refined topological recursion.
Descripciรณn
This is the accepted manuscript of the article. The registered version of this article, first published in โ€œMathematische Annalen, 394, article103", is available online at the publisher's website: https://doi.org/10.1007/s00208-026-03418-4
Este es el manuscrito aceptado del artรญculo. La versiรณn registrada de este artรญculo, publicado por primera vez en โ€œMathematische Annalen, 394, artรญculo 103", estรก disponible en lรญnea en el sitio web del editor: https://doi.org/10.1007/s00208-026-03418-4
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Citaciรณn
Chidambaram, N. K., Doล‚ฤ™ga, M. & Osuga, K. (2026). ๐”Ÿ-Hurwitz numbers from refined topological recursion. Mathematische Annalen, 394, artรญculo 103. https://doi.org/10.1007/s00208-026-03418-4
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Facultad de Ciencias
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Matemรกticas Fundamentales
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Grupo de innovaciรณn
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Cรกtedra
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