AbstractFor fixed n and a fixed partition α of k<n we give an explicit formula for the number N(n;α) of standard skew Young tableaux with n squares and shape λ/α for some λ. From this formula the entire asymptotic expansion of N(n;α) as n→∞ can in principle be computed, generalizing recent work of McKay, Morse, and Wilf. We also give asymptotic formulas for the number fλ/α of standard skew Young tableaux of shape λ/α for α fixed and λ “large.
AbstractWe consider a new kind of straight and shifted plane partitions/Young tableaux – ones whose ...
Abstract. We consider a new kind of straight and shifted plane partitions/Young tableaux — ones whos...
In this paper we consider the enumeration of three kinds of standard Young tableaux (SYT) of truncat...
We give new bounds and asymptotic estimates on the number of standard Young tableaux of skew shape i...
We give new bounds and asymptotic estimates on the number of standard Young tableaux of skew shape i...
The classical hook length formula counts the number of standard tableaux of straight shapes. In 1996...
The classical hook length formula counts the number of standard tableaux of straight shapes. In 1996...
Unexpected product formulas for the number of standard Young tableaux of certain truncated shapes ar...
We demonstrate a way to count the number of Young tableau u of shape λ = (k, k,L, k) with | λ |= lk ...
We introduce several analogs of the Robinson-Schensted algorithm for skew Young tableaux. These corr...
AbstractWe introduce several analogs of the Robinson-Schensted algorithm for skew Young tableaux. Th...
The celebrated hook-length formula of Frame, Robinson and Thrall from 1954 gives a product formula f...
We are interested in the asymptotics of the number of standard Young tableaux$ f^{\lambda /\mu }$ of...
Abstract. The celebrated hook-length formula gives a product formula for the number of standard Youn...
AbstractWe consider Young tableaux strictly increasing in rows, weakly increasing in columns. We sho...
AbstractWe consider a new kind of straight and shifted plane partitions/Young tableaux – ones whose ...
Abstract. We consider a new kind of straight and shifted plane partitions/Young tableaux — ones whos...
In this paper we consider the enumeration of three kinds of standard Young tableaux (SYT) of truncat...
We give new bounds and asymptotic estimates on the number of standard Young tableaux of skew shape i...
We give new bounds and asymptotic estimates on the number of standard Young tableaux of skew shape i...
The classical hook length formula counts the number of standard tableaux of straight shapes. In 1996...
The classical hook length formula counts the number of standard tableaux of straight shapes. In 1996...
Unexpected product formulas for the number of standard Young tableaux of certain truncated shapes ar...
We demonstrate a way to count the number of Young tableau u of shape λ = (k, k,L, k) with | λ |= lk ...
We introduce several analogs of the Robinson-Schensted algorithm for skew Young tableaux. These corr...
AbstractWe introduce several analogs of the Robinson-Schensted algorithm for skew Young tableaux. Th...
The celebrated hook-length formula of Frame, Robinson and Thrall from 1954 gives a product formula f...
We are interested in the asymptotics of the number of standard Young tableaux$ f^{\lambda /\mu }$ of...
Abstract. The celebrated hook-length formula gives a product formula for the number of standard Youn...
AbstractWe consider Young tableaux strictly increasing in rows, weakly increasing in columns. We sho...
AbstractWe consider a new kind of straight and shifted plane partitions/Young tableaux – ones whose ...
Abstract. We consider a new kind of straight and shifted plane partitions/Young tableaux — ones whos...
In this paper we consider the enumeration of three kinds of standard Young tableaux (SYT) of truncat...
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