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- W3134875912 abstract "In this paper, we study modules over quotient spaces of certain categorified fiber bundles. These are understood as modules over entwining structures involving a small K-linear category $${cal D}$$ and a K-coalgebra C. We obtain Frobenius and separability conditions for functors on entwined modules. We also introduce the notion of a C-Galois extension $${cal E} subseteq {cal D}$$ of categories. Under suitable conditions, we show that entwined modules over a C-Galois extension may be described as modules over the subcategory $${cal E}$$ of C-coinvariants of $${cal D}$$ ." @default.
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- W3134875912 date "2021-03-01" @default.
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- W3134875912 title "Entwined modules over linear categories and Galois extensions" @default.
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- W3134875912 doi "https://doi.org/10.1007/s11856-021-2108-2" @default.
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