activity
20172026
most citedParallelogram polyominoes, partially labelled Dyck paths, and the Delta conjecture (FULL VERSION)

2 citations · 3 across the 8 of their papers we have counts for

collaborators
Showing math.COShow all

8 papers · 1 filter

math.CO2026

Leaving the Hall: explicit formulas for Neguţ operators

Michele D'Adderio, Giovanni Interdonato, Alessandro Iraci +1

Recent major breakthroughs in -combinatorics include the introduction of the Dyck path algebra by Carlsson and Mellit and of the Catalanimals by Blasiak et…

math.CO2024

A Proof of the Symmetric Theta Conjecture when q = 0

Alessandra Caraceni, Alessandro Iraci

In 10.1093/imrn/rnac258, the authors conjecture a combinatorial formula for the expressions , known as Symmetric Theta Trees Conjecture, in terms of tiered trees…

math.CO2024

Shuffle theorems and sandpiles

Michele D'Adderio, Mark Dukes, Alessandro Iraci +3

We provide an explicit description of the recurrent configurations of the sandpile model on a family of graphs , which we call clique-independent graphs, indexed…

math.CO2024

Smirnov words and the Delta Conjectures

Alessandro Iraci, Philippe Nadeau, Anna Vanden Wyngaerd

We provide a combinatorial interpretation of the symmetric function in terms of segmented Smirnov words. The motivation for this…

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,…

math.CO2021

"Pushing" our way from the valley Delta to the generalised valley Delta

Alessandro Iraci, Anna Vanden Wyngaerd

In [Haglund, Remmel, Wilson 2018] the authors state two versions of the so called Delta conjecture, the rise version and the valley version. Of the former, they also give a more ge…