The equivariant Brauer groups of commuting free and proper actions are isomorphic
classification
funct-an
math.FAmath.RT
keywords
groupsactionsbrauercommutingcompactfreeisomorphiclocally
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If $X$ is a locally compact space which admits commuting free and proper actions of locally compact groups $G$ and $H$, then the Brauer groups $\Br_H(G/X)$ and $\Br_G(X/H)$ are naturally isomorphic.
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