Abstract

We study the relationship between the twisted Orbifold K-theories ${^α}K_{orb}(\textsl{X})$ and ${^{α'}}K_{orb}(\textsl{Y})$ for two different twists α∈Z3(G;S1)α\in Z^3(G;S^1) and α′∈Z3(G′;S1)α'\in Z^3(G';S^1) of the Orbifolds $\textsl{X}=[*/G]$ and $\textsl{Y}=[*/G']$ respectively, for GG and G′G' finite groups. We prove that under suitable hypothesis over the twisting α′α' and the group G′G' we obtain an isomorphism between these twisted K-theories.

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