Pages that link to "Item:Q1178894"
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The following pages link to A Robinson-Schensted-type algorithm for \(SO(2n,\mathbb{C})\) (Q1178894):
Displaying 14 items.
- Descent sets for symplectic groups (Q402938) (← links)
- Random walks in Weyl chambers and the decomposition of tensor powers (Q687001) (← links)
- Orthogonal tableaux and an insertion algorithm for \(SO(2n+1)\) (Q757444) (← links)
- Reflection and algorithm proofs of some more Lie group dual pair identities (Q1208042) (← links)
- A two-dimensional pictorial presentation of Berele's insertion algorithm for symplectic tableaux (Q1773194) (← links)
- A Sundaram type bijection for \(\mathrm{SO}(3)\): vacillating tableaux and pairs of standard Young tableaux and orthogonal Littlewood-Richardson tableaux (Q1784277) (← links)
- Robinson-Schensted-type algorithms for the spinor representations of the orthogonal Lie algebra \({\mathfrak so}(2n,\mathbb{C})\) (Q1801899) (← links)
- Flagged Littlewood-Richardson tableaux and branching rule for classical groups (Q2019618) (← links)
- A Sundaram type bijection for \(\mathrm{SO}(2k+1)\): vacillating tableaux and pairs consisting of a standard Young tableau and an orthogonal Littlewood-Richardson tableau (Q2306488) (← links)
- Irreducible components of exotic Springer fibres. II: The exotic Robinson-Schensted algorithm (Q2658493) (← links)
- Crystal bases and combinatorics of infinite rank quantum groups (Q3600640) (← links)
- Proof of an algorithm for the evaluation of the branching multiplicity SO(2<i>n</i>)→SO(2<i>n</i>−2)⊗U(1) (Q3701674) (← links)
- Generalized Robinson-Schensted algorithms for real groups (Q4720030) (← links)
- A new tableau model for representations of the special orthogonal group (Q6171756) (← links)
