D=2, N=2, Supersymmetric theories on Non(anti)commutative Superspace
arXiv:hep-th/0310137 · doi:10.1088/1126-6708/2004/03/013
Abstract
The classical action of a two dimensional N=2 supersymmetric theory, characterized by a general Kähler potential, is written down on a non(anti)commutative superspace. The action has a power series expansion in terms of the determinant of the non(anti)commutativity parameter . The theory is explicitly shown to preserve half of the N=2 supersymmetry, to all orders in (det C)^n. The results are further generalized to include arbitrary superpotentials as well.
32 pages, Latex; v2:minor typos corrected and a reference added
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