We study polynomial functors over locally cartesian closed categories. After setting up the basic theory, we show how polynomial functors assemble into a double category, in fact a framed bicategory. We show that the free monad on a polynomial endofunctor is polynomial. The relationship with operads and other related notions is explored
We construct a symmetric monoidal closed category of polynomial endofunctors(as objects) and simulat...
In this paper, we give a description of polynomial functors from (finitely generated free) groups to...
AbstractPolynomial functors (over Set or other locally cartesian closed categories) are useful in th...
We study polynomial functors over locally cartesian closed categories. After setting up the basic th...
We explore the relationship between polynomial functors and trees. In the first part we characterise...
Abstract. The theory developed by Gambino and Kock, of polynomials over a locally cartesian closed c...
We extend the basic concepts of Street’s formal theory of monads from the setting of 2-categories to...
AbstractWe extend the basic concepts of Street’s formal theory of monads from the setting of 2-categ...
The theory developed by Gambino and Kock, of polynomials over a locally cartesian closed category ε,...
Polynomial functors are categorical structures used in a variety of applications across theoretical ...
International audiencePolynomial functors are a categorical generalization of the usual notion of po...
Abstract. In this article we give a construction of a polynomial 2-monad from an operad and describe...
Abstract. We construct a symmetric monoidal closed category of polynomial endofunc-tors (as objects)...
We study the existence and left properness of transferred model structures for “monoid-like” objects...
This thesis contributes to the semantics of Martin-Lof type theory and the theory of polynomial func...
We construct a symmetric monoidal closed category of polynomial endofunctors(as objects) and simulat...
In this paper, we give a description of polynomial functors from (finitely generated free) groups to...
AbstractPolynomial functors (over Set or other locally cartesian closed categories) are useful in th...
We study polynomial functors over locally cartesian closed categories. After setting up the basic th...
We explore the relationship between polynomial functors and trees. In the first part we characterise...
Abstract. The theory developed by Gambino and Kock, of polynomials over a locally cartesian closed c...
We extend the basic concepts of Street’s formal theory of monads from the setting of 2-categories to...
AbstractWe extend the basic concepts of Street’s formal theory of monads from the setting of 2-categ...
The theory developed by Gambino and Kock, of polynomials over a locally cartesian closed category ε,...
Polynomial functors are categorical structures used in a variety of applications across theoretical ...
International audiencePolynomial functors are a categorical generalization of the usual notion of po...
Abstract. In this article we give a construction of a polynomial 2-monad from an operad and describe...
Abstract. We construct a symmetric monoidal closed category of polynomial endofunc-tors (as objects)...
We study the existence and left properness of transferred model structures for “monoid-like” objects...
This thesis contributes to the semantics of Martin-Lof type theory and the theory of polynomial func...
We construct a symmetric monoidal closed category of polynomial endofunctors(as objects) and simulat...
In this paper, we give a description of polynomial functors from (finitely generated free) groups to...
AbstractPolynomial functors (over Set or other locally cartesian closed categories) are useful in th...