A modification of the standard product used in local field theory by means of an associative deformed product is proposed. We present a class of deformed products, one for every spin S = 0, 1/2, 1, that induces a nonlocal theory, displaying different form for different fields. This type of deformed product is naturally supersymmetric and it has an intriguing duality.
Nonlocal field theory driven by a deformed product: Generalization of Kalb-Ramond duality / Di Grezia, E.; Esposito, G.; Miele, Gennaro. - In: INTERNATIONAL JOURNAL OF GEOMETRIC METHODS IN MODERN PHYSICS. - ISSN 0219-8878. - 6:2(2009), pp. 201-218. [10.1142/s0219887809003473]
Nonlocal field theory driven by a deformed product: Generalization of Kalb-Ramond duality
G. Esposito;MIELE, GENNARO
2009
Abstract
A modification of the standard product used in local field theory by means of an associative deformed product is proposed. We present a class of deformed products, one for every spin S = 0, 1/2, 1, that induces a nonlocal theory, displaying different form for different fields. This type of deformed product is naturally supersymmetric and it has an intriguing duality.File | Dimensione | Formato | |
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