2011
DOI: 10.1016/j.geomphys.2011.07.007
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Generalized duality for k-forms

Abstract: Abstract. We give the definition of a duality that is applicable to arbitrary k-forms. The operator that defines the duality depends on a fixed form Ω. Our definition extends in a very natural way the Hodge duality of n-forms in 2n dimensional spaces and the generalized duality of two-forms. We discuss the properties of the duality in the case where Ω is invariant with respect to a subalgebra of so(V ). Furthermore, we give examples for the invariant case as well as for the case of discrete symmetry.

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