Enriched Morita theory of monoids in a closed symmetric monoidal category (Q6634624)

The authors extend classical Morita theory, which originally deals with the equivalence of categories of modules over rings, to the context of enriched categories. They focus on monoids in a closed symmetric monoidal category and explore how these structures can be characterized and understood through enriched categorical methods. In particular, the authors establish an enriched version of the Eilenberg-Watts theorem, which relates cocontinuous functors between module categories to tensor products.