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JOURNALS // Moscow Mathematical Journal // Archive

Mosc. Math. J., 2017 Volume 17, Number 1, Pages 1–13 (Mi mmj622)

This article is cited in 7 papers

Double ramification cycles and the $n$-point function for the moduli space of curves

Alexandr Buryakab

a Department of Mathematics, ETH Zürich, Switzerland
b Faculty of Mechanics and Mathematics, Lomonosov Moscow State University, Russian Federation

Abstract: In this paper, using the formula for the integrals of the $\psi$-classes over the double ramification cycles found by S. Shadrin, L. Spitz, D. Zvonkine and the author, we derive a new explicit formula for the $n$-point function of the intersection numbers on the moduli space of curves.

Key words and phrases: moduli space of curves, intersection numbers.

MSC: Primary 14H10; Secondary 14C17

Received: May 24, 2016; in revised form November 3, 2016

Language: English

DOI: 10.17323/1609-4514-2017-17-1-1-13



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