activity
20152018
most citedDuality on value semigroups

17 citations · 21 across the 5 of their papers we have counts for

collaborators

6 papers

math.AC2018

Poincaré series on good semigroup ideals

Laura Tozzo

The Poincaré series of a ring associated to a plane curve was defined by Campillo, Delgado, and Gusein-Zade. This series, defined through the value semigroup of the curve, encodes…

math.AC2018★ 2 cited

Inverse limits of Macaulay's inverse systems

Mathias Schulze, Laura Tozzo

Generalizing a result of Masuti and the second author, we describe inverse limits of Macaulay's inverse systems for Cohen-Macaulay factor algebras of formal power series or polynom…

math.AG2017

A residual duality over Gorenstein rings with application to logarithmic differential forms

Mathias Schulze, Laura Tozzo

Kyoji Saito's notion of a free divisor was generalized by the first author to reduced Gorenstein spaces and by Delphine Pol to reduced Cohen-Macaulay spaces. Starting point is the…

math.AC2017

The Structure of the Inverse System of Level -Algebras

Shreedevi K. Masuti, Laura Tozzo

Macaulay's inverse system is an effective method to construct Artinian K-algebras with additional properties like, Gorenstein, level, more generally with any socle type. Recently,…

math.AC2016★ 2 cited

Good subsemigroups of

Marco D'Anna, Pedro A. García-Sánchez, Vincenzo Micale +1

Value semigroups of non irreducible singular algebraic curves and their fractional ideals are submonoids of that are closed under infimums, have a conductor and fulfi…

math.AG2015★ 17 cited

Duality on value semigroups

Philipp Korell, Mathias Schulze, Laura Tozzo

We establish a combinatorial counterpart of the Cohen-Macaulay duality on a class of curve singularities which includes algebroid curves. For such singularities the value semigroup…