The Kazakov-Migdal Model as a High Temperature Lattice Gauge Theory

Abstract

We show that the Kazakov-Migdal (K-M) induced gauge model in $d$ dimensions describes the high temperature limit of ordinary lattice gauge theories in $d+1$ dimensions. The matter fields are related to the Polyakov loops, while the spatial gauge variables become the gauge fields of the K-M model. This interpretation of the K-M model is in agreement with some recent results in high temperature lattice QCD.

arXiv comment12 pages, plain latex, DFTT 71/92

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Cited by in corpus (12)

• Phase Transitions in Particle Physics -- Results and Perspectives from Lattice Quantum Chromo-Dynamics
• Two dimensional QCD is a one dimensional Kazakov-Migdal model
• Toward an analytic determination of the deconfinement temperature in SU(2) L.G.T.
• Large N QCD at High Energies as Two-Dimensional Field Theory
• Kazakov--Migdal Model with Logarithmic Potential and the Double Penner Matrix Model
• Deconfinement Transition in Large N Lattice Gauge Theory
• A Simple Model Inducing QCD
• The Spectrum of the Kazakov Migdal-Model
• The Spatial String Tension in High Temperature Lattice Gauge Theories
• Gross-Witten-Wadia Phase Transition in Induced QCD on the Graph
• Vector Induced Lattice Gauge Theories
• Large-N Quenching in the Kazakov-Migdal Model