M. Gillespie

activity

20152025

most citedCharacterization of queer supercrystals

14 citations · 23 across the 18 of their papers we have counts for

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5 papers · 1 filter

math.AG2023

Products of boundary classes on M_0,n-bar via balanced weights

Maria Gillespie, Jake Levinson

In this note, we give a simple closed formula for an arbitrary product, landing in dimension 0, of boundary classes on the Deligne--Mumford moduli space M_0,n-bar. For any such bou…

math.AG2022★ 1 cited

A proof of a conjecture by Monin and Rana on equations defining $M ˉ_{0, n}$

Maria Gillespie, Sean T. Griffin, Jake Levinson

Monin and Rana conjectured a set of equations defining the image of the moduli space $M ˉ_{0, n}$ under an embedding into $P^{1} \times \dots \times P^{n - 3}$ due…

math.AG2022★ 1 cited

Degenerations and multiplicity-free formulas for products of $ψ$ and $ω$ classes on $M_{0, n}$

Maria Gillespie, Sean T. Griffin, Jake Levinson

We consider products of $ψ$ classes and products of $ω$ classes on $M_{0, n + 3}$ . For each product, we construct a flat family of subschemes of $M_{0, n + 3}$ whos…

math.AG2019★ 1 cited

Projective Embeddings of $M_{0, n}$ and Parking Functions

Renzo Cavalieri, Maria Gillespie, Leonid Monin

The moduli space $M_{0, n}$ may be embedded into the product of projective spaces $P^{1} \times P^{2} \times \dots \times P^{n - 3}$ , using a combinat…

math.AG2018

Variations on a Theme of Schubert Calculus

Maria Gillespie

In this tutorial, we provide an overview of many of the established combinatorial and algebraic tools of Schubert calculus, the modern area of enumerative geometry that encapsulate…

Products of boundary classes on M_0,n-bar via balanced weights

A proof of a conjecture by Monin and Rana on equations defining Mˉ0,n​

Degenerations and multiplicity-free formulas for products of ψ and ω classes on M0,n​

Projective Embeddings of M0,n​ and Parking Functions

Variations on a Theme of Schubert Calculus

A proof of a conjecture by Monin and Rana on equations defining $M ˉ_{0, n}$

Degenerations and multiplicity-free formulas for products of $ψ$ and $ω$ classes on $M_{0, n}$

Projective Embeddings of $M_{0, n}$ and Parking Functions