Large Phases of Chiral QCD_2
arXiv:hep-th/9408115 · doi:10.1016/0550-3213(94)00561-R
Abstract
A matrix model is constructed which describes a chiral version of the large gauge theory on a two-dimensional sphere of area . This theory has three separate phases. The large area phase describes the associated chiral string theory. An exact expression for the free energy in the large area phase is used to derive a remarkably simple formula for the number of topologically inequivalent covering maps of a sphere with fixed branch points and degree .
24 pgs., with 4 (postscript) figures included. MIT-CTP-2303
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- Phase transitions in q-deformed 2d Yang-Mills theory and topological strings
- Nonperturbative Effects and the Large-Order Behavior of Matrix Models and Topological Strings
- Interacting systems and wormholes
- On Hurwitz numbers and Hodge integrals
- Holomorphic maps and the complete 1/N expansion of 2D SU(N) Yang-Mills
- Wilson Loops in 2D Yang Mills: Euler characters and Loop equations
- Large phase transition in -deformed Yang-Mills theory on the sphere
- All orders asymptotic expansion of large partitions
- The number of ramified covering of a Riemann surface by Riemann surface
- Black-holes, topological strings and large N phase transitions
- Enumerative geometry of plane curves of low genus
- Uniqueness of the minimum of the free energy of the 2D Yang-Mills theory at large N
- Two-dimensional gauge theories of the symmetric group S_n in the large-n limit
- Mirror symmetry for extended affine Weyl groups
- Large-N Universality of the Two-Dimensional Yang-Mills String
- Universal Aspects of Two-Dimensional Yang-Mills Theory at Large N
- The Master Field For 2D QCD On The Sphere
- A Formula about W-operator and Its Application to Hurwitz Number
- W-Operator and Differential Equation for 3-Hurwitz Number
- Non-local 2D Generalized Yang-Mills theories on arbitrary surfaces with boundary
- Minimal degree rational open up mappings and related questions