WebNov 13, 2014 · We show that the Eynard-Orantin recursion on this model encodes all genus all descendants equivariant Gromov-Witten invariants of the projective line. The non-equivariant limit of this result is the Norbury-Scott conjecture, while by taking large radius limit we recover the Bouchard-Marino conjecture on simple Hurwitz numbers. Submission … WebOriental Trading Party Supplies, Toys, Crafts & More Sale Easter Party Supplies Toys & Games Craft & Hobby Supplies Easter Sale Easter Eggs Easter Egg Hunt Supplies Easter … Find fun and bargain deals on Bulk at Oriental Trading. 110% Lowest Price … Personalized - Oriental Trading Party Supplies, Toys, Crafts & More

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Eynard-Orantin B-Model and Its Application in Mirror Symmetry

Webvolume are equivalent to Eynard–Orantin topological recursion [13] for some suit-able spectral curve. Since its appearance, this recursion formalism has generated a lot of new researches on topological strings [2–5,9,11,12,15,21,28,29]. Our results provide a geometric derivation of a result of Eynard [10] using matrix models (see also [14]). 2. WebApr 9, 2024 · The Eynard-Orantin recursion is a recursive algorithm in computing higher genus invariants of a Frobenius manifold, as shown in [ 19 ]. They show that we can define the recursion formally around each ramification point using the data from a calibrated Frobenius manifold, the recursion is equivalent to Givental’s quantization [ 39, 40 ]. WebFeb 14, 2007 · Bertrand Eynard (SPhT), Nicolas Orantin (SPhT) For any arbitrary algebraic curve, we define an infinite sequence of invariants. We study their properties, in particular their variation under a variation of the curve, and their modular properties. We also study their limits when the curve becomes singular. photoholix photobooth