Twisted Grosse–Wulkenhaar φ4 model: dynamical noncommutativity and Noether currents
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Abstract
This paper addresses the computation of Noether currrents for the
renormalizable Grosse–Wulkenhaar φ4 model subjected to a dynamical
noncomutativity realized through a twisted Moyal product. The
noncommutative energy–momentum tensor, angular momentum tensor and
the dilatation current are explicitly derived. The breaking of translation and
rotation invariances has been avoided via a constraint equation.
