Realization of the Noncommutative Seiberg-Witten Gauge Theory by Fields in Phase Space

A.E. Santana; A.P.C. Malbouisson; F.C. Khanna; J.M.C. Malbouisson; R.G.G. Amorim

arxiv: 1402.1446 · v1 · pith:6YXJOKNNnew · submitted 2014-02-06 · ✦ hep-th · quant-ph

Realization of the Noncommutative Seiberg-Witten Gauge Theory by Fields in Phase Space

R.G.G. Amorim , F.C. Khanna , A.P.C. Malbouisson , J.M.C. Malbouisson , A.E. Santana This is my paper

classification ✦ hep-th quant-ph

keywords gaugespacefieldsfunctionsnoncommutativephaseprobabilityquasi

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Representations of the Poincar\'{e} symmetry are studied by using a Hilbert space with a phase space content. The states are described by wave functions ( quasi amplitudes of probability) associated with Wigner functions (quasi probability density). The gauge symmetry analysis provides a realization of the Seiberg-Witten gauge theory for noncommutative fields.

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Realization of the Noncommutative Seiberg-Witten Gauge Theory by Fields in Phase Space

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