activity
20162025
most citedWhen is an almost Gorenstein ring?

1 citations · 1 across the 3 of their papers we have counts for

collaborators

8 papers

math.AC2025

Nearly Gorenstein numerical semigroups with five generators have bounded type

Alessio Moscariello, Francesco Strazzanti

We prove that the type of nearly Gorenstein numerical semigroups minimally generated by integers is bounded. In particular, if such a semigroup is not almost symmetric, then it…

math.AC2021

Simplicial affine semigroups with monomial minimal reduction ideals

Marco D'Anna, Raheleh Jafari, Francesco Strazzanti

We characterize when the monomial maximal ideal of a simplicial affine semigroup ring has a monomial minimal reduction. When this is the case, we study the Cohen-Macaulay and Goren…

math.AC2020

Nearly Gorenstein cyclic quotient singularities

Alessio Caminata, Francesco Strazzanti

We investigate the nearly Gorenstein property among -dimensional cyclic quotient singularities , where is an algebraically closed field and $G\…

math.AC20201 cited

When is an almost Gorenstein ring?

Marco D'Anna, Francesco Strazzanti

Given a one-dimensional Cohen-Macaulay local ring , we prove that it is almost Gorenstein if and only if is a canonical module of the ring $\math…

math.AC2020

Almost canonical ideals and GAS numerical semigroups

Marco D'Anna, Francesco Strazzanti

We propose the notion of GAS numerical semigroup which generalizes both almost symmetric and 2-AGL numerical semigroups. Moreover, we introduce the concept of almost canonical idea…

math.AC2020

Nearly Gorenstein vs almost Gorenstein affine monomial curves

Alessio Moscariello, Francesco Strazzanti

We extend some results on almost Gorenstein affine monomial curves to the nearly Gorenstein case. In particular, we prove that the Cohen-Macaulay type of a nearly Gorenstein monomi…