Five-Dimensional Gauge Theories and Unitary Matrix Models
arXiv:hep-th/0401025
Abstract
The matrix model computations of effective superpotential terms in N=1 supersymmetric gauge theories in four dimensions have been proposed to apply more generally to gauge theories in higher dimensions. We discuss aspects of five-dimensional gauge theory compactified on a circle, which leads to a unitary matrix model.
29 p, 4 fig, harvmac
References in corpus (20)
- Geometric Engineering of Quantum Field Theories
- Phase Transitions In M-Theory And F-Theory
- Superstrings and Topological Strings at Large N
- Webs of (p,q) 5-branes, Five Dimensional Field Theories and Grid Diagrams
- A Perturbative Window into Non-Perturbative Physics
- Phases of N=1 Supersymmetric Gauge Theories and Matrices
- N=1 and N=2 Geometry from Fluxes
- Seiberg-Witten Theory and Random Partitions
- Instanton sums and five-dimensional gauge theories
- N=1 Supersymmetry, Deconstruction, and Bosonic Gauge Theories
- Matrix model approach to the N=2 U(N) gauge theory with matter in the fundamental representation
- The N=2 gauge theory prepotential and periods from a perturbative matrix model calculation
- On Low Rank Classical Groups in String Theory, Gauge Theory and Matrix Models
- On the M-Theory Approach to (Compactified) 5D Field Theories
- Five-Dimensional Gauge Theories and Local Mirror Symmetry
- Quantum Deconstruction of a 5D SYM and its Moduli Space
- Mirror symmetry and Exact Solution of 4D N=2 Gauge Theories I
- Five-Dimensional Gauge Theories and Quantum Mechanical Matrix Models
- The Glueball Superpotential
- Effective Superpotentials, Geometry and Integrable Systems