activity
20022009
most citedThe Heyneman-Radford Theorem for Monoidal Categories

29 citations · 34 across the 5 of their papers we have counts for

collaborators

6 papers

math.QA20092 cited

Quadratic Lie Algebras

Alessandro Ardizzoni, Fabio Stumbo

In this paper, the notion of universal enveloping algebra introduced in [A. Ardizzoni, \emph{A First Sight Towards Primitively Generated Connected Braided Bialgebras}, submitted. (…

math.QA20081 cited

A First Sight Towards Primitively Generated Connected Braided Bialgebras

A. Ardizzoni

The main aim of this paper is to investigate the structure of primitively generated connected braided bialgebras with respect to the braided vector space consisting of thei…

math.QA20062 cited

A Milnor-Moore Type Theorem for Braided Bialgebras

A. Ardizzoni, C. Menini, D. Stefan

The paper is devoted to prove a version of Milnor-Moore Theorem for connected braided bialgebras that are infinitesimally cocommutative. Namely in characteristic different from 2,…

math.CT200629 cited

The Heyneman-Radford Theorem for Monoidal Categories

A. Ardizzoni

We prove Heyneman-Radford Theorem in the framework of Monoidal Categories.

math.RA2003

Naturally full functors in nature

A. Ardizzoni, S. Caenepeel, C. Menini +1

We introduce and discuss the notion of naturally full functor. The definition is similar to the definition of separable functor: a naturally full functor is a functorial version of…

math.QA2002

Hochschild Cohomology of Algebras in Monoidal Categories and Splitting Morphisms of Bialgebras

A. Ardizzoni, C. Menini, D. Stefan

The main goal of this paper is to investigate the structure of Hopf algebras with the property that either its Jacobson radical is a Hopf ideal or its coradical is a subalgebra. In…