AbstractInterpreting entwining structures as special instances of J. Beck's distributive law, the concept of entwining module can be generalized for the setting of arbitrary monoidal category. In this paper, we use the distributive law formalism to extend in this setting basic properties of entwining modules
We give an explicit description of the free completion EM(K) of a 2-category K under the Eilenberg–M...
This is a report on aspects of the theory and use of monoidal categories. The first section introduc...
AbstractWe pursue distributive laws between monads, particularly in the context of KZ-doctrines, and...
Distributive laws between monads (triples) were defined by Jon Beck in the 1960s. They were generali...
A PROP is a way of encoding structure borne by an object of a symmetric monoidal category. We descib...
AbstractInterpreting entwining structures as special instances of J. Beck's distributive law, the co...
A weak mixed distributive law (also called weak entwining structure) in a 2-category consists of a m...
Abstract. Distributive laws of a monad T over a functor F are categor-ical tools for specifying alge...
htmlabstractDistributive laws of a monad T over a functor F are categorical tools for specifying al...
AbstractRecently, Böhm and Ştefan constructed duplicial (paracyclic) objects from distributive laws ...
AbstractWe give a systematic treatment of distributivity for a monad and a comonad as arises in inco...
AbstractWe generalise the notion of a distributive law between a monad and a comonad to consider wea...
In this paper, we give a novel abstract description of Szabo's polycategories. We use the theory of ...
AbstractWe give an explicit description of the free completion EM(K) of a 2-category K under the Eil...
AbstractWe address the question of how elegantly to combine a number of different structures, such a...
We give an explicit description of the free completion EM(K) of a 2-category K under the Eilenberg–M...
This is a report on aspects of the theory and use of monoidal categories. The first section introduc...
AbstractWe pursue distributive laws between monads, particularly in the context of KZ-doctrines, and...
Distributive laws between monads (triples) were defined by Jon Beck in the 1960s. They were generali...
A PROP is a way of encoding structure borne by an object of a symmetric monoidal category. We descib...
AbstractInterpreting entwining structures as special instances of J. Beck's distributive law, the co...
A weak mixed distributive law (also called weak entwining structure) in a 2-category consists of a m...
Abstract. Distributive laws of a monad T over a functor F are categor-ical tools for specifying alge...
htmlabstractDistributive laws of a monad T over a functor F are categorical tools for specifying al...
AbstractRecently, Böhm and Ştefan constructed duplicial (paracyclic) objects from distributive laws ...
AbstractWe give a systematic treatment of distributivity for a monad and a comonad as arises in inco...
AbstractWe generalise the notion of a distributive law between a monad and a comonad to consider wea...
In this paper, we give a novel abstract description of Szabo's polycategories. We use the theory of ...
AbstractWe give an explicit description of the free completion EM(K) of a 2-category K under the Eil...
AbstractWe address the question of how elegantly to combine a number of different structures, such a...
We give an explicit description of the free completion EM(K) of a 2-category K under the Eilenberg–M...
This is a report on aspects of the theory and use of monoidal categories. The first section introduc...
AbstractWe pursue distributive laws between monads, particularly in the context of KZ-doctrines, and...
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