SL(2,R) duality-symmetric action for electromagnetic theory with electric and magnetic sources

For the SL(2,R) duality-invariant generalization of Maxwell electrodynamics in the presence of both electric and magnetic sources, we formulate a local, manifestly duality-symmetric, Zwanziger-type action by introducing a pair of four-potentials Aμ and Bμ in a judicious way. On the two potentials Aμ...

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Bibliographic Details
Published in:Annals of physics Vol. 339; pp. 328 - 343
Main Authors: Lee, Choonkyu, Min, Hyunsoo
Format: Journal Article
Language:English
Published: New York Elsevier Inc 01-12-2013
Elsevier BV
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Summary:For the SL(2,R) duality-invariant generalization of Maxwell electrodynamics in the presence of both electric and magnetic sources, we formulate a local, manifestly duality-symmetric, Zwanziger-type action by introducing a pair of four-potentials Aμ and Bμ in a judicious way. On the two potentials Aμ and Bμ the SL(2,R) duality transformation acts in a simple linear manner. In quantum theory including charged source fields, this action can be recast as a SL(2,Z)-invariant action. Also given is a Zwanziger-type action for SL(2,R) duality-invariant Born–Infeld electrodynamics which can be important for D-brane dynamics in string theory. •We formulate a local, manifestly duality-symmetric, Zwanziger-type action.•Maxwell electrodynamics is generalized to include dilaton and axion fields.•SL(2,R) symmetry is manifest.•We formulate a local, manifestly duality-symmetric, nonlinear Born–Infeld action with SL(2,R) symmetry.
Bibliography:ObjectType-Article-2
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content type line 23
ISSN:0003-4916
1096-035X
DOI:10.1016/j.aop.2013.09.015