Seiberg-Witten theory for a non-trivial compactification from five to four dimensions
arXiv:hep-th/9812078 · doi:10.1016/S0370-2693(99)00042-8
Abstract
The prepotential and spectral curve are described for a smooth interpolation between an enlarged N=4 SUSY and ordinary N=2 SUSY Yang-Mills theory in four dimensions, obtained by compactification from five dimensions with non-trivial (periodic and antiperiodic) boundary conditions. This system provides a new solution to the generalized WDVV equations. We show that this exhausts all possible solutions of a given functional form.
10 pages, LaTeX, 2 figures using emlines.sty
Cited by in corpus (27)
- Matrix Model Conjecture for Exact BS Periods and Nekrasov Functions
- Nekrasov Functions from Exact BS Periods: the Case of SU(N)
- Proving AGT conjecture as HS duality: extension to five dimensions
- A direct proof of AGT conjecture at beta = 1
- The Dijkgraaf-Vafa prepotential in the context of general Seiberg-Witten theory
- The matrix model version of AGT conjecture and CIV-DV prepotential
- Towards a proof of AGT conjecture by methods of matrix models
- Decomposing Nekrasov Decomposition
- Exact Results in 5D from Instantons and Deconstruction
- Experiments with the WDVV equations for the gluino-condensate prepotential: the cubic (two-cut) case
- Spectral duality in elliptic systems, six-dimensional gauge theories and topological strings
- The Curve of Compactified 6D Gauge Theories and Integrable Systems
- On elementary proof of AGT relations from six dimensions
- On the Coulomb Branch of a Marginal Deformation of N=4 SUSY Yang-Mills
- The N=1* Theories on R^{1+2} X S^1 with Twisted Boundary Conditions
- Singular Phases of Seiberg-Witten Integrable Systems: Weak and Strong Coupling
- Rigidity, Functional Equations and the Calogero-Moser Model
- On Equivalence of two Hurwitz Matrix Models
- Seiberg-Witten Theory and Extended Toda Hierarchy
- Developments of theory of effective prepotential from extended Seiberg-Witten system and matrix models
- On the WDVV equations in five-dimensional gauge theories
- Modular properties of 6d (DELL) systems
- Dual WDVV Equations in N=2 Supersymmetric Yang-Mills Theory
- Duality for Jacobi group orbit spaces and elliptic solutions of the WDVV equations
- An integrable system on the moduli space of rational functions and its variants
- One-Instanton Prepotentials from WDVV equations in N=2 Supersymmetric SU(4) Yang-Mills Theory
- AGT correspondence, (q-)Painlevè equations and matrix models