activity
20002005
most citedThe residue formula and the Tolman-Weitsman theorem

1 citations · 1 across the 8 of their papers we have counts for

collaborators

11 papers

math.AG2005

Intersection pairings on singular moduli spaces of bundles over a Riemann surface and their partial desingularisations

Lisa C. Jeffrey, Young-Hoon Kiem, Frances C. Kirwan +1

This paper studies intersection theory on the compactified moduli space M(n,d) of holomorphic bundles of rank n and degree d over a fixed compact Riemann surface of genus g > 1 whe…

math.SG2004

Symplectic fibrations and Riemann-Roch numbers of reduced spaces

Mark Hamilton, Lisa Jeffrey

In this article we give formulas for the Riemann-Roch number of a symplectic quotient arising as the reduced space corresponding to a coadjoint orbit (for an orbit close to 0) as a…

math.SG2003

Intersection numbers in quasi-Hamiltonian reduced spaces

Lisa Jeffrey, Joon-Hyeok Song

In this paper we prove a residue formula for intersection pairings of reduced spaces of certain quasi-Hamiltonian G-spaces, by constructing the corresponding Hamiltonian G-space. O…

math.SG2003

Localization theorems by symplectic cuts

Lisa Jeffrey, Mikhail Kogan

Given a compact symplectic manifold M with the Hamiltonian action of a torus T, let zero be a regular value of the moment map, and M_0 the symplectic reduction at zero. Denote by κ…

math.GR2002

Products of conjugacy classes in SU(2)

Lisa C. Jeffrey, Augustin-Liviu Mare

We obtain a complete description of collections of n conjugacy classes in SU(2) with the property that the multiplication map from the product of these n conjugacy classes to SU(2)…

math.SG2002

The Kernel of the Equivariant Kirwan Map and the Residue Formula

Lisa C. Jeffrey, Augustin-Liviu Mare

Using the notion of equivariant Kirwan map, as defined by Goldin, we prove that -- in the case of Hamiltonian torus actions with isolated fixed points -- Tolman and Weitsman's desc…