Explicit computations of the partition function and correlation functions of Wilson and Polyakov loop operators in theta-sectors of two dimensional Yang–Mills theory on the line cylinder and torus are presented. Several observations about the correspondence of two dimensional Yang–Mills theory with unitary matrix quantum mechanics are presented. The incorporation of the theta-angle which characterizes the states of two dimensional adjoint QCD is discussed.

Loop correlators and theta states in 2-D Yang-Mills theory

GRIGNANI, Gianluca;SODANO, Pasquale
1997

Abstract

Explicit computations of the partition function and correlation functions of Wilson and Polyakov loop operators in theta-sectors of two dimensional Yang–Mills theory on the line cylinder and torus are presented. Several observations about the correspondence of two dimensional Yang–Mills theory with unitary matrix quantum mechanics are presented. The incorporation of the theta-angle which characterizes the states of two dimensional adjoint QCD is discussed.
1997
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11391/109975
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