activity
20242026
collaborators

9 papers

math.CO2026

Extending the Bipartite Parking Space

Dora Woodruff

We prove an analogue of a theorem of Berget and Rhoades about extending the parking space to an -module . Specifically, we show that the…

math.CO2026

Honeycombs and Sums of Hermitian Matrices, Revisited

Ankur Moitra, Alexander Postnikov, Dora Woodruff

We give a new proof of the celebrated theorem of Knutson and Tao that the spectra of triples of Hermitian matrices exactly correspond to positions of boundary rays of h…

math.CO2026

Temperley-Lieb Immanants, Key Positivity, and Demazure Crystals

Rosa Paten, Dora Woodruff

The main goal of this paper is to extend three important Schur positivity results to key positivity, replacing all Schur polynomials in relevant expressions with flagged Schur poly…

math.CO2026

Forest Polynomials and Pattern Avoidance

Annie Guo, Dora Woodruff

Forest polynomials, recently introduced by Nadeau and Tewari, can be thought of as a quasisymmetric analogue for Schubert polynomials. They have already been shown to exhibit inter…

math.CO2025

A weak regularity lemma for polynomials

Guy Moshkovitz, Dora Woodruff

A regularity lemma for polynomials provides a decomposition in terms of a bounded number of approximately independent polynomials. Such regularity lemmas play an important role in…

math.CO2025

A generalization of RSK to -complete posets

Son Nguyen, Joseph Vulakh, Dora Woodruff

The hook length formula for -complete posets expresses the number of linear extensions of a -complete poset in terms of hooks of . It generalizes the usual hook length…

math.CO2025

Shuffle Tableaux, Littlewood--Richardson Coefficients, and Schur Log-Concavity

Chau Nguyen, Son Nguyen, Dora Woodruff

We give a new formula for the Littlewood--Richardson coefficients in terms of peelable tableaux compatible with shuffle tableaux, in the same fashion as Remmel--Whitney rule. This…

math.CO2025

Single-SEM Schubert Polynomials

Dora Woodruff

We give a pattern-avoidance characterization of such that the Schubert polynomial is a standard elementary monomial. This characterization tells us whi…

math.RT2024

Cluster Monomials in Graph Laurent Phenomenon Algebras

Guilherme Zeus Dantas e Moura, Ramanuja Charyulu Telekicherla Kandalam, Dora Woodruff

Laurent phenomenon algebras, first introduced by Lam and Pylyavskyy, are a generalization of cluster algebras that still possess many salient features of cluster algebras. Graph La…