NONLOCAL FIELD THEORY DRIVEN BY A DEFORMED PRODUCT:: GENERALIZATION OF KALB–RAMOND DUALITY.

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. [ABSTRACT FROM AUTHOR]