We prove a cyclic sieving result for the set of $3 \times k$ packed increasing tableaux with maximum entry $m :=3+k$ under K-promotion. The "curiosity" is that the sieving polynomial arises from the $q$-hook formula for standard tableaux of "toothbrush shape" $(2^3, 1^{k-2})$ with $m+1$ boxes, whereas K-promotion here only has order $m$.Comment: 9 pages, 4 figure
Cyclic sieving is a well-known phenomenon where certain interesting polynomials, especially $q$-anal...
We define \(P\)-strict labelings for a finite poset \(P\) as a generalization of semistandard Young ...
When $\lambda$ is a partition, the specialized non-symmetric Macdonald polynomial $E_{\lambda}(x;q;0...
Thesis (Ph.D.)--University of Washington, 2019Since Reiner-Stanton-White defined the cyclic sieving ...
Abstract. We prove a collection of conjectures due to Abuzzahab-Korson-Li-Meyer, Reiner, and White r...
AbstractWe prove a collection of conjectures of White [D. White, personal communication, 2007], as w...
We prove a collection of conjectures due to Abuzzahab-Korson-Li-Meyer, Reiner, and White regarding t...
We examine a few families of semistandard Young tableaux, for which we observe the cyclic sieving ph...
Cyclic sieving phenomenon (CSP) is a generalization by Reiner, Stanton, White of Stembridge's q=-1 p...
Many finite sets in combinatorics have both cyclic symmetry and a natural generating function. Sur-p...
We prove several new instances of the cyclic sieving phenomenon (CSP) on Catalan objects of type A a...
Many finite sets in combinatorics have both cyclic symmetry and a natural gen-erating function. Surp...
Let $k$ and $m$ be positive integers and $\lambda/\mu$ a skew partition. We compute the principal sp...
One of the many fascinating aspects of Enumerative Combinatorics is that it often finds contacts bet...
Abstract. The cyclic sieving phenomenon is defined for generating functions of a set affording a cyc...
Cyclic sieving is a well-known phenomenon where certain interesting polynomials, especially $q$-anal...
We define \(P\)-strict labelings for a finite poset \(P\) as a generalization of semistandard Young ...
When $\lambda$ is a partition, the specialized non-symmetric Macdonald polynomial $E_{\lambda}(x;q;0...
Thesis (Ph.D.)--University of Washington, 2019Since Reiner-Stanton-White defined the cyclic sieving ...
Abstract. We prove a collection of conjectures due to Abuzzahab-Korson-Li-Meyer, Reiner, and White r...
AbstractWe prove a collection of conjectures of White [D. White, personal communication, 2007], as w...
We prove a collection of conjectures due to Abuzzahab-Korson-Li-Meyer, Reiner, and White regarding t...
We examine a few families of semistandard Young tableaux, for which we observe the cyclic sieving ph...
Cyclic sieving phenomenon (CSP) is a generalization by Reiner, Stanton, White of Stembridge's q=-1 p...
Many finite sets in combinatorics have both cyclic symmetry and a natural generating function. Sur-p...
We prove several new instances of the cyclic sieving phenomenon (CSP) on Catalan objects of type A a...
Many finite sets in combinatorics have both cyclic symmetry and a natural gen-erating function. Surp...
Let $k$ and $m$ be positive integers and $\lambda/\mu$ a skew partition. We compute the principal sp...
One of the many fascinating aspects of Enumerative Combinatorics is that it often finds contacts bet...
Abstract. The cyclic sieving phenomenon is defined for generating functions of a set affording a cyc...
Cyclic sieving is a well-known phenomenon where certain interesting polynomials, especially $q$-anal...
We define \(P\)-strict labelings for a finite poset \(P\) as a generalization of semistandard Young ...
When $\lambda$ is a partition, the specialized non-symmetric Macdonald polynomial $E_{\lambda}(x;q;0...
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