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most citedTiered trees and Theta operators

5 citations · 9 across the 14 of their papers we have counts for

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Showing 2022 · math.COShow all

6 papers · 2 filters

math.CO2022

Charmed roots and the Kroweras complement

Benjamin Dequêne, Gabriel Frieden, Alessandro Iraci +3

Although both noncrossing partitions and nonnesting partitions are uniformly enumerated for Weyl groups, the exact relationship between these two sets of combinatorial objects rema…

math.CO2022

Some consequences of the valley Delta conjectures

Michele D'Adderio, Alessandro Iraci

In (Haglund, Remmel, Wilson 2018) Haglund, Remmel and Wilson introduced their Delta conjectures, which give two different combinatorial interpretations of the symmetric function $Δ…

math.CO2022★ 1 cited

Rectangular analogues of the square paths conjecture and the univariate Delta conjecture

Alessandro Iraci, Roberto Pagaria, Giovanni Paolini +1

In this paper, we extend the rectangular side of the shuffle conjecture by stating a rectangular analogue of the square paths conjecture. In addition, we describe a set of combinat…

math.CO2022

Delta and Theta Operator Expansions

Alessandro Iraci, Marino Romero

We give an elementary symmetric function expansion for and when in terms of what we call -parking functions and lattice $…

math.CO2022★ 5 cited

Tiered trees and Theta operators

Michele D'Adderio, Alessandro Iraci, Yvan LeBorgne +2

In [Dugan-Glennon-Gunnells-Steingrimsson-2019], the authors introduce tiered trees to define combinatorial objects counting absolutely indecomposable representations of certain qui…

math.CO2022

A proof of the fermionic Theta coinvariant conjecture

Alessandro Iraci, Brendon Rhoades, Marino Romero

Let be a list of commuting variables, be a list of anticommuting variables, and $\mathbb{C}[X_n,…