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20082025
most citedMaximum Likelihood Estimation of Toric Fano Varieties

11 citations · 30 across the 11 of their papers we have counts for

collaborators

12 papers

math.AC2025

On the dimension of the strongly robust complex for configurations in general position

Dimitra Kosta, Apostolos Thoma, Marius Vladoiu

Strongly robust toric ideals are the toric ideals for which the set of indispensable binomials is the Graver basis. The strongly robust simplicial complex of a simple toric i…

math.AC2023

The strongly robust simplicial complex of monomial curves

Dimitra Kosta, Apostolos Thoma, Marius Vladoiu

To every simple toric ideal one can associate the strongly robust simplicial complex , which determines the strongly robust property for all ideals that have as th…

math.AC2022

On the strongly robustness property of toric ideals

Dimitra Kosta, Apostolos Thoma, Marius Vladoiu

To every toric ideal one can associate an oriented matroid structure, consisting of a graph and another toric ideal, called bouquet ideal. The connected components of this graph ar…

q-bio.PE2022

Embeddability of centrosymmetric matrices capturing the double-helix structure in natural and synthetic DNA

Muhammad Ardiyansyah, Dimitra Kosta, Jordi Roca-Lacostena

In this paper, we discuss the embedding problem for centrosymmetric matrices, which are higher order generalizations of the matrices occurring in Strand Symmetric Models. These mod…

q-bio.PE2020★ 7 cited

The Model-Specific Markov Embedding Problem for Symmetric Group-Based Models

Muhammad Ardiyansyah, Dimitra Kosta, Kaie Kubjas

We study model embeddability, which is a variation of the famous embedding problem in probability theory, when apart from the requirement that the Markov matrix is the matrix expon…

math.ST2019★ 11 cited

Maximum Likelihood Estimation of Toric Fano Varieties

Carlos Améndola, Dimitra Kosta, Kaie Kubjas

We study the maximum likelihood estimation problem for several classes of toric Fano models. We start by exploring the maximum likelihood degree for all -dimensional Gorenstein…