Proof of a Conjecture of Reiner--Tenner--Yong on Barely Set-Valued Tableaux
NJY Fan, PL Guo, SCC Sun�- SIAM Journal on Discrete Mathematics, 2019 - SIAM
NJY Fan, PL Guo, SCC Sun
SIAM Journal on Discrete Mathematics, 2019•SIAMBarely set-valued tableaux were introduced by Reiner, Tenner, and Yong in their study of
the probability distribution of edges in the Young lattice of partitions. We prove a
generalization of a conjecture of Reiner, Tenner, and Yong on the number of barely set-
valued tableaux. To do this we apply results of Chan, Haddadan, Hopkins, and Moci on
jaggedness of shapes.
the probability distribution of edges in the Young lattice of partitions. We prove a
generalization of a conjecture of Reiner, Tenner, and Yong on the number of barely set-
valued tableaux. To do this we apply results of Chan, Haddadan, Hopkins, and Moci on
jaggedness of shapes.
Barely set-valued tableaux were introduced by Reiner, Tenner, and Yong in their study of the probability distribution of edges in the Young lattice of partitions. We prove a generalization of a conjecture of Reiner, Tenner, and Yong on the number of barely set-valued tableaux. To do this we apply results of Chan, Haddadan, Hopkins, and Moci on jaggedness of shapes.
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