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Confinement with Kalb-Ramond fields
Author(s) -
Ulrich Ellwanger,
Nicolás Wschebor
Publication year - 2001
Publication title -
journal of high energy physics
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 0.998
H-Index - 261
eISSN - 1126-6708
pISSN - 1029-8479
DOI - 10.1088/1126-6708/2001/10/023
Subject(s) - physics , mathematical physics , gauge theory , lambda , cutoff , symmetry (geometry) , effective action , gauge symmetry , magnetic monopole , duality (order theory) , field (mathematics) , quantum electrodynamics , quantum mechanics , geometry , mathematics , combinatorics , pure mathematics
We consider models with N U(1) gauge fields A_{\mu}^n, N Kalb-Ramond fieldsB_{\mu \nu}^n, an arbitrary bare action and a fixed UV cutoff \Lambda. Undermild assumptions these can be obtained as effective low energy theories ofSU(N+1) Yang Mills theories in the maximal abelian gauge. For a large class ofbare actions they can be solved in the large N limit and exhibit confinement.The confining phase is characterized by an approximate ``low energy'' vectorgauge symmetry under which the Kalb-Ramond fields B_{\mu\nu}^n transform. Thesame symmetry allows for a duality transformation showing that magneticmonopoles have condensed. The models allow for various mechanisms ofconfinement, depending on which sources for A_{\mu}^n or B_{\mu \nu}^n areswitched on, but the area law for the Wilson loop is obtained in any case.Comment: corrected misprints and reference

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