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A SHORT PROOF OF THE CONJECTURE WITHOUT GROMOV-WITTEN THEORY: HURWITZ THEORY AND THE MODULI OF CURVES
HURWITZ THEORY THE MODULI OF CURVES
2015/7/14
I. P. GOULDEN, D. M. JACKSON AND R. VAKILConjecture. The
approach is through the Ekedahl-Lando-Shapiro-Vainshtein theorem, which establishes the \polynomiality" of Hurwitz numbers, from which we pick...
A SHORT PROOF OF THE CONJECTURE WITHOUT GROMOV-WITTEN THEORY: HURWITZ THEORY AND THE MODULI OF CURVES
HURWITZ THEORY THE MODULI OF CURVES
2015/7/14
I. P. GOULDEN, D. M. JACKSON AND R. VAKILConjecture. The
approach is through the Ekedahl-Lando-Shapiro-Vainshtein theorem, which establishes the \polynomiality" of Hurwitz numbers, from which we pick...
As an illustration, we describe a new approach to Faber’s intersection number
conjecture via branched covers of the projective line (work with I.P. Goulden and D.M.
Jackson, based on work with T. Gr...
Localization in Gromov-Witten Theory and Orbifold Gromov-Witten Theory
Gromov-Witten invariants toric varieties virtual localization orbifold Gromov-Witten invariants toric DM stacks
2011/9/19
Abstract: In this expository article, we explain how to use localization to compute Gromov-Witten invariants of smooth toric varieties and orbifold Gromov-Witten invariants of smooth toric Deligne-Mum...
Applications of Polyfold Theory I: The Polyfolds of Gromov-Witten Theory
Applications of Polyfold Theory I Polyfolds of Gromov-Witten Theory Symplectic Geometry
2011/9/1
Abstract: In this paper we start with the applications of polyfold theory to symplectic field theory.