One-instanton predictions of Seiberg-Witten curves for product groups
arXiv:hep-th/9901124 · doi:10.1016/S0370-2693(99)00301-9
Abstract
One-instanton predictions for the prepotential are obtained from the Seiberg-Witten curve for the Coulomb branch of N=2 supersymmetric gauge theory for the product group \prod_{n=1}^{m} SU(N_n) with a massless matter hypermultiplet in the bifundamental representation (N_n,\bar N_{n+1}) of SU(N_n) x SU(N_{n+1}) for n=1 to m-1, together with N_0 and N_{m+1} matter hypermultiplets in the fundamental representations of SU(N_1) and SU(N_m) respectively. The derivation uses a generalization of the systematic perturbation expansion about a hyperelliptic curve developed by us in earlier work.
8 pages, no figures; v3: minor correction
References in corpus (4)
- Calogero-Moser Systems in SU(N) Seiberg-Witten Theory
- The Coulomb Branch of N=2 Supersymmetric Product Group Theories from Branes
- One-Instanton Test of a Seiberg-Witten Curve from M-theory: the Antisymmetric Representation of SU(N)
- One-instanton predictions for non-hyperelliptic curves derived from M-theory
Cited by in corpus (5)
- Deformed Seiberg-Witten Curves for ADE Quivers
- Cubic curves from instanton counting
- Elliptic models and M-theory
- Two antisymmetric hypermultiplets in N=2 SU(N) gauge theory: Seiberg-Witten curve and M-theory interpretation
- Prepotential and Instanton Corrections in N=2 Supersymmetric SU(N_1)xSU(N_2) Yang Mills Theories