AbstractThis paper determines what structure is needed for internal homs in a monoidal category C to be liftable to the category CG of Eilenberg–Moore coalgebras for a monoidal comonad G on C. We apply this to lift ∗-autonomy with the view to recasting the definition of quantum groupoid
AbstractThis paper proves that (linear) quasi-isomorphisms and monomorphisms define a closed model c...
We study monoidal comonads on a naturally Frobenius map-monoidale M in a monoidal bicategory ℳ. We r...
In this dissertation we generalise the basic theory of Hopf algebras to the context of autonomous ps...
AbstractThis paper determines what structure is needed for internal homs in a monoidal category C to...
We generalize to the context internal to an autonomous monoidal bicategory the work of Bruguieres, V...
AbstractStrong monoidal functors U:C→M with left adjoints determine, in a universal way, monoids T i...
Because an exact pairing between an object and its dual is extraordinarily natural in the object, id...
At foot of title: Centre of Australian Category Theory (CoACT), Department of Mathematics.Theoretica...
AbstractA sovereign monoidal category is an autonomous monoidal category endowed with the choice of ...
A useful general concept of bialgebroid seems to be resolving itself in recent publications; we give...
A categorical model of the multiplicative and exponential fragments of intuitionistic linear logic (...
AbstractSkew-monoidal categories arise when the associator and the left and right units of a monoida...
AbstractWe define Hopf monads on an arbitrary monoidal category, extending the definition given in B...
Click on the link to view the abstract.Keywords: Monoids, comonoids, bimonoids, free and cofree cons...
The notion of 2--monoidal category used here was introduced by B.~Vallette in 2007 for applications ...
AbstractThis paper proves that (linear) quasi-isomorphisms and monomorphisms define a closed model c...
We study monoidal comonads on a naturally Frobenius map-monoidale M in a monoidal bicategory ℳ. We r...
In this dissertation we generalise the basic theory of Hopf algebras to the context of autonomous ps...
AbstractThis paper determines what structure is needed for internal homs in a monoidal category C to...
We generalize to the context internal to an autonomous monoidal bicategory the work of Bruguieres, V...
AbstractStrong monoidal functors U:C→M with left adjoints determine, in a universal way, monoids T i...
Because an exact pairing between an object and its dual is extraordinarily natural in the object, id...
At foot of title: Centre of Australian Category Theory (CoACT), Department of Mathematics.Theoretica...
AbstractA sovereign monoidal category is an autonomous monoidal category endowed with the choice of ...
A useful general concept of bialgebroid seems to be resolving itself in recent publications; we give...
A categorical model of the multiplicative and exponential fragments of intuitionistic linear logic (...
AbstractSkew-monoidal categories arise when the associator and the left and right units of a monoida...
AbstractWe define Hopf monads on an arbitrary monoidal category, extending the definition given in B...
Click on the link to view the abstract.Keywords: Monoids, comonoids, bimonoids, free and cofree cons...
The notion of 2--monoidal category used here was introduced by B.~Vallette in 2007 for applications ...
AbstractThis paper proves that (linear) quasi-isomorphisms and monomorphisms define a closed model c...
We study monoidal comonads on a naturally Frobenius map-monoidale M in a monoidal bicategory ℳ. We r...
In this dissertation we generalise the basic theory of Hopf algebras to the context of autonomous ps...
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