activity
20052026
most citedHigher Hopf formulae for homology via Galois Theory

73 citations · 386 across the 43 of their papers we have counts for

collaborators

47 papers

math.CT2026

A characterization of central extensions relative to n-nilpotent objects

Marino Gran, James R. A. Gray

We characterize the central extensions, in the sense of the categorical theory of central extensions of Janelidze and Kelly, relative to the Birkhoff subcategory of -nilpotent o…

math.CT2026

Quasi-pointed exactness and torsion

Marino Gran, George Janelidze

We show that, under some mild assumptions, every quasi-pointed category C carries a canonical near-torsion theory (T,F), where T consists of the 0-supported objects, that is, those…

math.CT2026

A new characterization of arithmetical categories and Pixley's theorem

Marino Gran

We characterize the arithmetical categories - the exact Mal'tsev categories whose lattices of congruences are distributive - by a simple condition on some suitable pushouts and a f…

math.CT2026

Torsion and exactness

Marino Gran, George Janelidze

We give an equivalent definition of a non-pointed torsion theory, also called a pretorsion theory in the literature. This uses a new, more general, notion of a near-torsion theory,…

math.CT2023

Ideals and Congruences in L-algebras and Pre-L-algebras

Alberto Facchini, Marino Gran, Mara Pompili

We link the recent theory of -algebras to previous notions of Universal Algebra and Categorical Algebra concerning subtractive varieties, commutators, multiplicative lattices, a…

math.CT2023

Central extensions of preordered groups

Marino Gran, Aline Michel

We prove that the category of preordered groups contains two full reflective subcategories that give rise to some interesting Galois theories. The first one is the category of the…