activity
20032026
most citedQuantum Witten localization and abelianization for qde solutions

20 citations · 49 across the 10 of their papers we have counts for

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7 papers · 1 filter

math.SG2023

Coulomb branch algebras via symplectic cohomology

Eduardo Gonzalez, Cheuk Yu Mak, Daniel Pomerleano

Let be a compact symplectic manifold with convex boundary and . Suppose that is equipped with a convex Hamiltonian -action for som…

math.SG2013★ 8 cited

Seidel elements and potential functions of holomorphic disc counting

Eduardo Gonzalez, Hiroshi Iritani

Let M be a symplectic manifold equipped with a Hamiltonian circle action and let L be an invariant Lagrangian submanifold of M. We study the problem of counting holomorphic disc se…

math.SG2009★ 1 cited

Gauged Gromov-Witten theory for small spheres

Eduardo Gonzalez, Chris Woodward

For smooth projective G-varieties, we equate the gauged Gromov-Witten invariants for sufficiently small area and genus zero with the invariant part of equivariant Gromov-Witten inv…

math.SG2008

Deformations of symplectic vortices

Eduardo Gonzalez, Chris Woodward

We prove a gluing theorem for a symplectic vortex on a compact complex curve and a collection of holomorphic sphere bubbles. Using the theorem we show that the moduli space of regu…

math.SG2008★ 20 cited

Quantum Witten localization and abelianization for qde solutions

Eduardo Gonzalez, Chris Woodward

We prove a quantum version of the localization formula of Witten that relates invariants of a git quotient with the equivariant invariants of the action. Using the formula we prove…

math.SG2005★ 2 cited

Classifying semi-free Hamiltonian -manifolds

Eduardo Gonzalez

In this paper we describe a method to establish when a symplectic manifold with semi-free Hamiltonian -action is unique up to isomorphism (equivariant symplectomorphism)…

math.SG2003★ 4 cited

Quantum cohomology and -actions with isolated fixed points

Eduardo Gonzalez

This paper studies symplectic manifolds that admit semi-free circle actions with isolated fixed points. We prove, using results on the Seidel element due to McDuff and Tolman, that…