The magnetic equivariant graded Brauer group is defined for magnetic finite groups, its abelian group structure is computed explicitly, and its elements are shown to parametrize twistings of magnetic equivariant K-theory at a point.
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Generalizes the super Mumford form μ to super Riemann surfaces with Ramond and Neveu-Schwarz punctures, expressed via local bases of H^0(X, ω^j) for the Berezinian bundle, with restrictions on puncture number and spin structure.
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The Super Mumford Form in the Presence of Ramond and Neveu-Schwarz Punctures
Generalizes the super Mumford form μ to super Riemann surfaces with Ramond and Neveu-Schwarz punctures, expressed via local bases of H^0(X, ω^j) for the Berezinian bundle, with restrictions on puncture number and spin structure.