Abstract

We prove the cases q=0 and t=0 of the generalized Delta conjecture of Haglund, Remmel and Wilson involving the symmetric function ΔhmΔen−k−1′enΔ_{h_m}Δ_{e_{n-k-1}}'e_n. Our theorem generalizes recent results by Garsia, Haglund, Remmel and Yoo. This proves also the case q=0 of our recent generalized Delta square conjecture.

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