Multi-Instanton Measure from Recursion Relations in N=2 Supersymmetric Yang-Mills Theory
arXiv:hep-th/0103246 · doi:10.1088/1126-6708/2001/04/041
Abstract
By using the recursion relations found in the framework of N=2 Super Yang-Mills theory with gauge group SU(2), we reconstruct the structure of the instanton moduli space and its volume form for all winding numbers. The construction is reminiscent of the Deligne-Knudsen-Mumford compactification and uses an analogue of the Wolpert restriction phenomenon which arises in the case of moduli spaces of Riemann surfaces.
1+8 pages, LaTeX. Comments and references added, typos corrected
Cited by in corpus (7)
- Seiberg--Witten Duality in Dijkgraaf--Vafa Theory
- The Seiberg-Witten prepotential and the Euler class of the reduced moduli space of instantons
- Branched Matrix Models and the Scales of Supersymmetric Gauge Theories
- The Liouville Geometry of N=2 Instantons and the Moduli of Punctured Spheres
- Modular Invariant Regularization of String Determinants and the Serre GAGA Principle
- The Instanton Universal Moduli Space of N=2 Supersymmetric Yang-Mills Theory
- On the Chiral Ring of N=1 Supersymmetric Gauge Theories