6 citations · 12 across the 14 of their papers we have counts for
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Uniqueness of monoidal adjunctions
Takeshi Torii
There are two dual equivalences between the -category of -monoidal -categories with right adjoint lax -monoidal functors and that with lef…
Duoidal -categories of operadic modules
Takeshi Torii
In this paper we study duoidal structures on -categories of operadic modules. Let be a small coherent -operad and let $\mathcal{P}^{\otimes}…
A perfect pairing for monoidal adjunctions
Takeshi Torii
We give another proof of the fact that there is a dual equivalence between the -category of monoidal -categories with left adjoint oplax monoidal functors and that…
On higher monoidal -categories
Takeshi Torii
In this paper we introduce a notion of -monoidal -categories for a finite sequence of -operads, which is a generalization of the…
On duoidal -categories
Takeshi Torii
A duoidal category is a category equipped with two monoidal structures in which one is (op)lax monoidal with respect to the other. In this paper we introduce duoidal -categ…