activity
19982002
most citedThe equivariant Toda lattice, I

9 citations · 20 across the 4 of their papers we have counts for

collaborators
Showing math.AGShow all

8 papers · 1 filter

math.AG20024 cited

The jet-space of a Frobenius manifold and higher-genus Gromov-Witten invariants

Ezra Getzler

Let X be a projective manifold, and let H be the associated small phase space; this is a Frobenius manifold with canonical choice of fundamental solution for the Dubrovin connectio…

math.AG20021 cited

The equivariant Toda lattice, II

Ezra Getzler

Applying recent ideas of Carlet, Dubrovin and Zhang (to appear), who, following a suggestion of Eguchi and Yang (hep-th/9407134), study the logarithm of the Lax operator of the Tod…

math.AG20026 cited

Multipoint series of Gromov-Witten invariants of CP^1

Ezra Getzler, Andrei Okounkov, Rahul Pandharipande

We give explicit formulas for the multipoint series of Gromov-Witten invariants of CP^1. We use the recursions of the Toda hierarchy to calculate these in degree 0, and the Toda eq…

math.AG20029 cited

The equivariant Toda lattice, I

Ezra Getzler

We study a reduction of the Toda lattice in the limit of infintesimal lattice spacing. Using this reduction, we formulate a conjecture for the equivariant Gromov-Witten invariants…

math.AG2001

The Toda conjecture

Ezra Getzler

We study the Toda conjecture of Eguchi and Yang for the Gromov-Witten invariants of CP^1,using the bihamiltonian method of the formal calculus of variations. We also study its rela…

math.AG1999

Euler characteristics of local systems on

Ezra Getzler

We calculate the Euler characteristics of the local systems S^k(V) \otimes S^l\Wedge^2(V) on the moduli space M_2 of curves of genus 2, where V is the rank 4 local system R^1π_*C.