20 citations · 34 across the 4 of their papers we have counts for
4 papers
A new Plethystic Symmetric Function Operator and The rational Compositional Shuffle Conjecture at t=1/q
A. M. Garsia, E. Leven, N. Wallach +1
Our main result here is that the specialization at of the operators studied in [4] may be given a very simple plethystic form. This discovery yields elementary…
Some remarkable new Plethystic Operators in the Theory of Macdonald Polynomials
Francois Bergeron, Adriano Garsia, Emily Leven +1
In the 90's a collection of Plethystic operators were introduced in [3], [7] and [8] to solve some Representation Theoretical problems arising from the Theory of Macdonald polynomi…
A simpler formula for the number of diagonal inversions of an (m,n)-Parking Function and a returning Fermionic formula
Angela Hicks, Emily Leven
Recent results have placed the classical shuffle conjecture of Haglund et al. in a broader context of an infinite family of conjectures about parking functions in any rectangular l…
Compositional (km,kn)-Shuffle Conjectures
Francois Bergeron, Adriano Garsia, Emily Leven +1
In 2008, Haglund, Morse and Zabrocki formulated a Compositional form of the Shuffle Conjecture of Haglund et al. In very recent work, Gorsky and Negut by combining their discoverie…