J. I. García-García

activity

20142024

most citedComputation of Delta sets of numerical monoids

4 citations · 4 across the 3 of their papers we have counts for

collaborators

3 papers

math.CV2024

An upper bound for the GSV-index of a foliation

Arturo Fernández-Pérez, Evelia R. García Barroso, Nancy Saravia-Molina

Let $F$ be a holomorphic foliation at $p \in C^{2}$ , and $B$ be a separatrix of $F$ . We prove the following Dimca-Greuel type inequality $3μ_p(\mathcal{F},…

math.AC2023

On $p$ -Frobenius of affine semigroups

Evelia R. García Barroso, Juan Ignacio García-García, Luis José Santana Sánchez +1

The aim of this paper is to study the $p$ -Frobenius vector of affine semigroups $S \subset N^{q}$ ; that is, the maximum element, with respect to a graded monomial order, with…

math.AC2014★ 4 cited

Computation of Delta sets of numerical monoids

J. I. García-García, M. A. Moreno-Frías, A. Vigneron-Tenorio

Let ${a_{1}, \dots, a_{p}}$ be the minimal generating set of a numerical monoid $S$ . For any $s \in S$ , its Delta set is defined by $Δ (s) = {l_{i} - l_{i - 1} ∣ i = 2, \dots, k}$ where $\{l_1<\do…

An upper bound for the GSV-index of a foliation

On p-Frobenius of affine semigroups

Computation of Delta sets of numerical monoids

On $p$ -Frobenius of affine semigroups