4 citations · 9 across the 3 of their papers we have counts for
3 papers
math.AG2006★ 4 cited
K-theoretic Donaldson invariants via instanton counting
Lothar Göttsche, Hiraku Nakajima, Kota Yoshioka
In this paper we study the holomorphic Euler characteristics of determinant line bundles on moduli spaces of rank 2 semistable sheaves on an algebraic surface X, which can be viewe…
math.AG2006★ 2 cited
Instanton counting and Donaldson invariants
Lothar Göttsche, Hiraku Nakajima, Kota Yoshioka
For a smooth projective toric surface we determine the Donaldson invariants and their wallcrossing in terms of the Nekrasov partition function. Using the solution of the Nekrasov c…
math.AG2003★ 3 cited
Hilbert schemes of points on surfaces
Lothar Göttsche
The Hilbert scheme of points on an algebraic surface is a simple example of a moduli space and also a nice (crepant) resolution of singularities of the symmetric powe…