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Plaquette average and Schwinger-Dyson equation of a Wilson loop in SU(2) lattice gauge theory

She-Sheng Xue, Ting-chang Hsien, Chi-min Wu

Open publisher page 6 citations

Abstract

The Schwinger-Dyson equation of a Wilson loop is employed to develop an analytic approach in lattice gauge theory. The phase structure of the SU(2) gauge system is studied, and it is shown that there is no evidence of a phase transition in the four-dimensional case, while there is a deconfinement phase transition in the five-dimensional case.

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What this paper is about

The Schwinger-Dyson equation of a Wilson loop is employed to develop an analytic approach in lattice gauge theory. The phase structure of the SU(2) gauge system is studied, and it is shown that there is no evidence of a phase transition in the four-dimensional case, while there is a deconfinement phase transition in the five-dimensional case.

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OpenAlex reports 6 citations for this work. Citation counts describe recorded attention and do not establish research quality.

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Available abstract

The Schwinger-Dyson equation of a Wilson loop is employed to develop an analytic approach in lattice gauge theory. The phase structure of the SU(2) gauge system is studied, and it is shown that there is no evidence of a phase transition in the four-dimensional case, while there is a deconfinement phase transition in the five-dimensional case.

Key concepts: Physics, Lattice gauge theory, Gauge theory, Mathematical physics, Lattice (music), Lattice field theory, Wilson loop, Hamiltonian lattice gauge theory

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