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Twisted Hochschild homology of quantum flag manifolds: 2-cycles from invariant projections

机译:扭曲的Hochschild Quantum Flag歧管的同源性:不变投影的2周期

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摘要

We study the twisted Hochschild homology of quantum full flag manifolds, with the twist being the modular automorphism of the Haar state. We show that nontrivial 2-cycles can be constructed from appropriate invariant projections. Moreover, we show that HH2 theta(C-q[G/T]) has dimension at least rank(g). We also discuss the case of generalized flag manifolds and present the example of the quantum Grassmannians.
机译:我们研究了量子全标志流形的扭曲Hochschild同调,扭曲是Haar态的模自同构。我们证明了非平凡的2-圈可以由适当的不变投影构造。此外,我们还证明了HH2θ(C-q[G/T])的维数至少为秩(G)。我们还讨论了广义标志流形的情况,并给出了量子格拉斯曼的例子。

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