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Resurgent large genus asymptotics of intersection numbers
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abstract
In this paper, we present a novel approach for computing the large genus asymptotics of intersection numbers. Our strategy is based on a resurgent analysis of the $n$-point functions of such intersection numbers, which are computed via determinantal formulae, and relies on the presence of a quantum curve. With this approach, we are able to extend the recent results of Aggarwal for Witten-Kontsevich intersection numbers with the computation of all subleading corrections, proving a conjecture of Guo-Yang, and to obtain new results on $r$-spin and Theta-class intersection numbers.
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Cited by 1 Pith paper
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Combinatorics and large genus asymptotics of the Br\'ezin--Gross--Witten numbers
The normalized Brézin-Gross-Witten numbers satisfy C(d) = 1/π + O(1/g(d)) uniformly in the number of marked points, with a polynomial structure in the large genus expansion.
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