activity
20072026
most citedRees algebras of sparse determinantal ideals

3 citations · 9 across the 21 of their papers we have counts for

collaborators

25 papers

math.AC2026

Graded Betti numbers of graded Möbius algebras of uniform matroids

Louiza Fouli, Sean Grate, Selvi Kara +5

Graded Möbius algebras were a key tool in the proof of the Dowling-Wilson Top Heavy Conjecture. They are commutative algebras whose Hilbert functions recover the Whitney numbers of…

math.AC2026

Asymptotic Resurgence of Facet ideals of Graphic Matroids

Michael DiPasquale, Louiza Fouli, Arvind Kumar

Our main results are an upper bound on the asymptotic resurgence of the facet ideal of a graphic matroid in terms of the number of vertices and a lower bound in terms of the circum…

math.AC2026

Asymptotic Resurgence of Facet and Stanley-Reisner ideals of Matroids

Michael DiPasquale, Louiza Fouli, Arvind Kumar

Matroid configurations -- introduced by Geramita, Harbourne, Migliore, and Nagel -- are projective varieties which generalize so-called \textit{star configurations} and whose defin…

math.AC2026

Regular sequences of linear forms on monomial ideals

Louiza Fouli, Tài Huy Hà, Susan Morey

In this paper we establish a means of using the combinatorics associated to a general monomial ideal in a polynomial ring to find a regular sequence of linear forms on $R/I…

math.AC2026

Gorenstein Special Fiber Rings of Ladder Determinantal Modules

Louiza Fouli, Kuei-Nuan Lin, Haydee Lindo +1

A ladder determinantal module is an arbitrary direct sum of ideals of maximal minors of a generic ladder matrix. In this article, we give necessary and sufficient conditions for th…

math.AC2025

Algebraic invariants of special fiber rings of ladder determinantal modules

Alessandra Costantini, Louiza Fouli, Kriti Goel +4

We provide explicit formulas for key invariants of special fiber rings of ladder determinantal modules, that is, modules that are direct sums of ideals of maximal minors of a ladde…