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- W1520449075 abstract "We study almost real spectral triples on quantum lens spaces, as orbit spaces of free actions of cyclic groups on the spectral geometry on the quantum group $SU_q(2)$. These spectral triples are given by weakening some of the conditions of a real spectral triple. We classify the irreducible almost real spectral triples on quantum lens spaces and we study unitary equivalences of such quantum lens spaces. We show that if $r$ is coprime to $p$, the $C^*$-algebras corresponding to the quantum lens spaces $L_q(p,r)$ and $L_q(p,1)$ are isomorphic. Also, we show that all such quantum lens spaces are Seifert fibrations over quantum teardrops, and calculate the Dirac spectrum on the base space coming from this fibration." @default.
- W1520449075 created "2016-06-24" @default.
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- W1520449075 date "2013-12-19" @default.
- W1520449075 modified "2023-09-27" @default.
- W1520449075 title "Real spectral triples on 3-dimensional noncommutative lens spaces" @default.
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