Samenvatting
Entwined modules over cowreaths in a monoidal category are introduced. They can be identified to coalgebras in an appropriate monoidal category. It is investigated when such coalgebras are Frobenius (resp. separable), and when the forgetful functor from entwined modules to representations of the underlying algebra is Frobenius (resp. separable). These properties are equivalent when the unit object of the category is a ⊗-generator.
Originele taal-2 | English |
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Pagina's (van-tot) | 1119-1157 |
Aantal pagina's | 39 |
Tijdschrift | Algebras and Representation Theory |
Volume | 23 |
Nummer van het tijdschrift | 3 |
DOI's | |
Status | Published - 1 jun 2020 |
Bibliografische nota
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