Pages that link to "Item:Q1869203"
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The following pages link to Constructions of representations of \(\text{o}(2n+1,{\mathbb C})\) that imply Molev and Reiner-Stanton lattices are strongly Sperner (Q1869203):
Displaying 7 items.
- Constructions of representations of rank two semisimple Lie algebras with distributive lattices (Q870035) (← links)
- Extremal properties of bases for representations of semisimple Lie algebras (Q1408256) (← links)
- Symplectic analogs of the distributive lattices \(L(m,n)\) (Q1818211) (← links)
- Solitary and edge-minimal bases for representations of the simple Lie algebra \(G_2\) (Q2497467) (← links)
- Gelfand-Tsetlin-type weight bases for all special linear Lie algebra representations corresponding to skew Schur functions (Q2672950) (← links)
- Gelfand–Tsetlin Bases for Classical Lie Algebras (Q3053880) (← links)
- Symmetric Fibonaccian distributive lattices and representations of the special linear Lie algebras (Q6117057) (← links)