activity
20062016
most citedExplicit minimal resolution for certain monomial curves

2 citations · 3 across the 5 of their papers we have counts for

collaborators

7 papers

math.AC2016

One-dimensional Gorenstein local rings with decreasing Hilbert function

Anna Oneto, Francesco Strazzanti, Grazia Tamone

In this paper we solve a problem posed by M.E. Rossi: {\it Is the Hilbert function of a Gorenstein local ring of dimension one not decreasing? } More precisely, for any integer $h>…

math.AC2016

On semigroup rings with decreasing Hilbert function

Anna Oneto, Grazia Tamone

In this paper we study the Hilbert function HR of one-dimensional semigroup rings R = k[[S]]. For some classes of semigroups, by means of the notion of support of the elements in S…

math.AC2013★ 2 cited

Explicit minimal resolution for certain monomial curves

Anna Oneto, Grazia Tamone

With a view to study problems of smoothability, we construct a minimal free resolution for the coordinate ring of an algebroid monomial curve associated to an numerical semigr…

math.AG2011

On the minimum distance of AG codes, on Weierstrass semigroups and the smoothability of certain monomial curves in 4-Space

Alessio Del Padrone, Anna Oneto, Grazia Tamone

In this paper we treat several topics regarding numerical Weierstrass semigroups and the theory of Algebraic Geometric Codes associated to a pair , where is a projectiv…

cs.IT2010

On some invariants in numerical semigroups and estimations of the order bound

Anna Oneto, Grazia Tamone

We study suitable parameters and relations in a numerical semigroup S. When S is the Weierstrass semigroup at a rational point P of a projective curve C, we evaluate the Feng-Rao o…

math.AC2006

On the two differences l(I^*/R)-l(R/I) and rl(R/I)-l(I^*/R)

Anna Oneto, Elsa Zatini

Let R be a one-dimensional local Noetherian domain, which is supposed analytically irreducible and residually rational, and let I be a proper ideal of R. Our purpose is to study th…