The following pages link to Ronald C. King (Q482230):
Displaying 23 items.
- (Q4494849) (← links)
- Multiplicity-free tensor products of irreducible representations of the exceptional Lie groups (Q4545266) (← links)
- The Symmetry of Littlewood--Richardson Coefficients: A New Hive Model Involutory Bijection (Q4560389) (← links)
- (Q4584120) (← links)
- Symmetrized Kronecker Products of Group Representations (Q4774211) (← links)
- (Q4832175) (← links)
- The Hopf algebra structure of the character rings of classical groups (Q4920381) (← links)
- A finite subgroup of the exceptional Lie group<i>G</i><sub>2</sub> (Q4947908) (← links)
- Hopf algebras, distributive (Laplace) pairings and hash products: a unified approach to tensor product decompositions of group characters (Q4979725) (← links)
- (Q5110991) (← links)
- Character formulas for irreducible modules of the Lie superalgebras sl(<i>m</i>/<i>n</i>) (Q5203198) (← links)
- (Q5427054) (← links)
- Representations of the Lie superalgebra in a Gel'fand–Zetlin basis and Wigner quantum oscillators (Q5478554) (← links)
- Ribbon Hopf algebras from group character rings (Q5495755) (← links)
- Generalized Young Tableaux and the General Linear Group (Q5597591) (← links)
- The Dimensions of Irreducible Representations of Linear Groups (Q5600898) (← links)
- The Dimensions of Irreducible Tensor Representations of the Orthogonal and Symplectic Groups (Q5620742) (← links)
- Frobenius Symbols and the Groups S<sub><i>s</i></sub><i>GL(n), O(n)</i> and <i>Sp(n)</i> (Q5644163) (← links)
- Modification Rules and Products of Irreducible Representations of the Unitary, Orthogonal, and Symplectic Groups (Q5650881) (← links)
- Branching rules for U(N)⊃U(M) and the evaluation of outer plethysms (Q5677689) (← links)
- The symmetric group: Characters, products and plethysms (Q5682470) (← links)
- A character formula for singly atypical modules of the lie superalgebra sl(m/n) (Q5752717) (← links)
- A mixed two-qubit system and the structure of its ring of local invariants (Q5757657) (← links)
