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arxiv: hep-th/0502052 · v5 · pith:A7O4JM22new · submitted 2005-02-04 · ✦ hep-th · gr-qc· math-ph· math.MP

Second Order Gauge Theory

classification ✦ hep-th gr-qcmath-phmath.MP
keywords fieldgaugeorderpartiallagrangiansecondtheoryalekseev-arbuzov-baikov
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A gauge theory of second order in the derivatives of the auxiliary field is constructed following Utiyama's program. A novel field strength $G=\partial F+fAF$ arises besides the one of the first order treatment, $F=\partial A-\partial A+fAA$. The associated conserved current is obtained. It has a new feature: topological terms are determined from local invariance requirements. Podolsky Generalized Eletrodynamics is derived as a particular case in which the Lagrangian of the gauge field is $L_{P}\propto G^{2}$. In this application the photon mass is estimated. The SU(N) infrared regime is analysed by means of Alekseev-Arbuzov-Baikov's Lagrangian.

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