Tableau algorithms defined naturally for pictures
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Publication:1924375
DOI10.1016/S0012-365X(96)83022-6zbMath0863.05080OpenAlexW2160916325MaRDI QIDQ1924375
Publication date: 14 October 1996
Published in: Discrete Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/s0012-365x(96)83022-6
Related Items (8)
Deformation of the Hopf algebra of plane posets. ⋮ RSK type correspondence of pictures and Littlewood-Richardson crystals ⋮ Even-primitive vectors in induced supermodules for general linear supergroups and in costandard supermodules for Schur superalgebras ⋮ Combinatorial aspects of an odd linkage property for general linear supergroups ⋮ A self paired Hopf algebra on double posets and a Littlewood-Richardson rule ⋮ Bruhat order on plane posets and applications ⋮ Flag varieties and interpretations of Young tableau algorithms ⋮ A decomposition rule for certain tensor product representations of the symmetric groups
Cites Work
- Multivariate polynomials, standard tableaux, and representations of symmetric groups
- Generalized Robinson-Schensted-Knuth correspondence
- A generalization of the Littlewood-Richardson rule and the Robinson- Schensted-Knuth correspondence
- Representations of finite classical groups. A Hopf algebra approach
- Some connections between the Littlewood-Richardson rule and the construction of Schensted
- On a bijection between Littlewood-Richardson fillings of conjugate shape
- Dual equivalence with applications, including a conjecture of Proctor
- An extension of Schensted's theorem
- Some partitions associated with a partially ordered set
- Specht series for skew representations of symmetric groups
- A Littlewood-Richardson miscellany
- The Robinson-Schensted and Schützenberger algorithms, an elementary approach
- Permutations, matrices, and generalized Young tableaux
- Longest Increasing and Decreasing Subsequences
- La correspondance de Robinson
- Quelques remarques sur une Construction de Schensted.
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