I. Bermejo

most citedAlgebraic invariants of projective monomial curves associated to generalized arithmetic sequences

15 citations · 19 across the 2 of their papers we have counts for

collaborators

2 papers

math.AC2017★ 4 cited

Noether resolutions in dimension $2$

Isabel Bermejo, Eva García-Llorente, Ignacio García-Marco +1

Let $R := K [x_{1}, \dots, x_{n}]$ be a polynomial ring over an infinite field $K$ , and let $I \subset R$ be a homogeneous ideal with respect to a weight vector $ω= (ω_1,\ldots,ω_n) \in…

math.AC2015★ 15 cited

Algebraic invariants of projective monomial curves associated to generalized arithmetic sequences

Isabel Bermejo, Eva García-Llorente, Ignacio García-Marco

Let $K$ be an infinite field and let $m_{1}, \dots, m_{n}$ be a generalized arithmetic sequence of positive integers, i.e., there exist $h, d, m_{1} \in Z^{+}$ such that $m_i = h m_…

Noether resolutions in dimension 2

Algebraic invariants of projective monomial curves associated to generalized arithmetic sequences

Noether resolutions in dimension $2$