Mitchell Lee

activity

20132025

(P^{r})^{n}

and equivariant quantum cohomology

2 citations · 3 across the 7 of their papers we have counts for

collaborators

Showing 2018Show all

2 papers · 1 filter

math.CO2018

Constraining Strong c-Wilf Equivalence Using Cluster Poset Asymptotics

Mitchell Lee, Ashwin Sah

Let $π \in S_{m}$ and $σ \in S_{n}$ be permutations. An occurrence of $π$ in $σ$ as a consecutive pattern is a subsequence $σ_{i} σ_{i + 1} \dots σ_{i + m - 1}$ of $σ$ wit…

math.AG2018★ 2 cited

Orbits in $(P^{r})^{n}$ and equivariant quantum cohomology

Mitchell Lee, Anand Patel, Hunter Spink +1

We compute the $G L_{r + 1}$ -equivariant Chow class of the $G L_{r + 1}$ -orbit closure of any point $(x_{1}, \dots, x_{n}) \in (P^{r})^{n}$ in terms of the rank polytope of the matroid…

Constraining Strong c-Wilf Equivalence Using Cluster Poset Asymptotics

Orbits in (Pr)n and equivariant quantum cohomology

Orbits in $(P^{r})^{n}$ and equivariant quantum cohomology