DOIAbstract
AbstractA new very short proof of the counting formula for Young tableaux is given. Its equivalence with the hook formula is easy to establish
AbstractA new very short proof of the counting formula for Young tableaux is given. Its equivalence with the hook formula is easy to establish
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...
The number of standard Young tableaux is given by the hook-length formula of Frame, Robinson, and Th...
This paper presents a new proof of the hook-length formula, which computes the number of standard ...
This paper presents a new proof of the hook-length formula, which computes the number of standard Yo...
We develop two combinatorial proofs of the fact that certain Young tableaux are counted by the Catal...
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...
We demonstrate a way to count the number of Young tableau u of shape λ = (k, k,L, k) with | λ |= lk ...
AbstractThe celebrated Frame-Robinson-Thrall (Canad. J. Math. 6 (1954) 316–324) hook-lengths formula...
On donne des formulas exactes pour le nombre de tableaux de Young standards ayant n cases et au plus...
AbstractRecently a relationship was discovered between the number of permutations of n letters that ...
We show that formulae of Gessel for the generating functions for Young standard tableaux of height b...
Abstract. The celebrated hook-length formula gives a product formula for the number of standard Youn...
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...
The number of standard Young tableaux is given by the hook-length formula of Frame, Robinson, and Th...
This paper presents a new proof of the hook-length formula, which computes the number of standard ...
This paper presents a new proof of the hook-length formula, which computes the number of standard Yo...
We develop two combinatorial proofs of the fact that certain Young tableaux are counted by the Catal...
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...
We demonstrate a way to count the number of Young tableau u of shape λ = (k, k,L, k) with | λ |= lk ...
AbstractThe celebrated Frame-Robinson-Thrall (Canad. J. Math. 6 (1954) 316–324) hook-lengths formula...
On donne des formulas exactes pour le nombre de tableaux de Young standards ayant n cases et au plus...
AbstractRecently a relationship was discovered between the number of permutations of n letters that ...
We show that formulae of Gessel for the generating functions for Young standard tableaux of height b...
Abstract. The celebrated hook-length formula gives a product formula for the number of standard Youn...
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...
The number of standard Young tableaux is given by the hook-length formula of Frame, Robinson, and Th...
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