Phase transitions in 5D super Yang-Mills theory
arXiv:1502.07275
Abstract
In this paper we study a phase structure of super Yang-Mills theory with massive matter multiplets and gauge group. In particular, we are interested in two cases: theory with massive hypermultiplets in the fundamental representation and theory with one adjoint massive hypermultiplet. If these theories are considered on their partition functions can be localized to matrix integrals, which can be approximated by their values at saddle points in the large- limit. We solve saddle point equations corresponding to the decompactification limit of both theories. We find that in the case of the fundamental hypermultiplets theory experiences third-order phase transition when coupling is varied. We also show that in the case of one adjoint hypermultiplet theory experiences infinite chain of third-order phase transitions, while interpolating between weak and strong coupling regimes.
arXiv comment49 pages, 17 figures
References in corpus (17)
- Multi-Matrix Models and Tri-Sasaki Einstein Spaces
- The perturbative partition function of supersymmetric 5D Yang-Mills theory with matter on the five-sphere
- 5d quivers and their AdS(6) duals
- The gravity dual of supersymmetric gauge theories on a squashed three-sphere
- -behavior from 5D Yang-Mills theory
- Perturbative partition function for a squashed S^5
- Rigorous Test of Non-conformal Holography: Wilson Loops in N=2* Theory
- Evidence for Large-N Phase Transitions in N=2* Theory
- Supersymmetric theories on squashed five-sphere
- Supersymmetric gauge theories on squashed five-spheres and their gravity duals
- N=2* Super-Yang-Mills Theory at Strong Coupling
- Wilson loops in Five-Dimensional Super-Yang-Mills
- Factorization of 5D super Yang-Mills on spaces
- Strong-Coupling Phases of Planar N=2* Super-Yang-Mills Theory
- Supersymmetric Chern-Simons-matter theory and phase transitions
- Exact results for five-dimensional superconformal field theories with gravity duals
- Phases of planar 5-dimensional supersymmetric Chern-Simons theory