K-Theory of Crepant Resolutions of Complex Orbifolds with SU(2) Singularities
classification
🧮 math.AT
keywords
theorycomplexcrepantorbifoldactscloseddimensionevery
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We show that if $Q$ is a closed, reduced, complex orbifold of dimension $n$ such that every local group acts as a subgroup of $SU(2) < SU(n)$, then the $K$-theory of the unique crepant resolution of $Q$ is isomorphic to the orbifold $K$-theory of $Q$.
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