activity
20152022
most citedA proof for a conjecture on the regularity of binomial edge ideals

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

collaborators

8 papers

math.AC2022

Hankel edge ideals of trees and (semi-)Hamiltonian graphs

Dariush Kiani, Sara Saeedi Madani, Saeed Tafazolian

In this paper, we study the Hankel edge ideals of graphs. We determine the minimal prime ideals of the Hankel edge ideal of labeled Hamiltonian and semi-Hamiltonian graphs, and we…

math.AC2021

On the depth of binomial edge ideals of graphs

Mohammad Rouzbahani Malayeri, Sara Saeedi Madani, Dariush Kiani

Let be a graph on the vertex set and the associated binomial edge ideal in the polynomial ring . In this paper we inves…

math.AC2020

Binomial edge ideals of small depth

Mohammad Rouzbahani Malayeri, Sara Saeedi Madani, Dariush Kiani

Let be a graph on and be the binomial edge ideal of in the polynomial ring . In this paper we investigate some topo…

math.AC20202 cited

A proof for a conjecture on the regularity of binomial edge ideals

M. Rouzbahani Malayeri, S. Saeedi Madani, D. Kiani

In this paper we introduce the concept of clique disjoint edge sets in graphs. Then, for a graph , we define the invariant as the maximum size of a clique disjoint edge s…

math.AC2019

Matchings and squarefree powers of edge ideals

Nursel Erey, Jürgen Herzog, Takayuki Hibi +1

Squarefree powers of edge ideals are intimately related to matchings of the underlying graph. In this paper we give bounds for the regularity of squarefree powers of edge ideals, a…

math.AC2017

Binomial edge ideals of regularity

Sara Saeedi Madani, Dariush Kiani

Let be the binomial edge ideal of a graph . We characterize all graphs whose binomial edge ideals, as well as their initial ideals, have regularity . Consequently we ch…