Pages that link to "Item:Q865033"

The following pages link to Branching rules, Kostka-Foulkes polynomials and \(q\)-multiplicities in tensor product for the root systems \(B_n\), \(C_n\) and \(D_n\) (Q865033):

Displaying 8 items.

• Lusztig's \(q\)-analogue of weight multiplicity and one-dimensional sums for affine root systems (Q854109) (← links)
• Quantization of branching coefficients for classical Lie groups (Q868874) (← links)
• Generalised Kostka-Foulkes polynomials and cohomology of line bundles on homogeneous vector bundles (Q987195) (← links)
• Branching formula for \(q\)-Littlewood--Richardson coefficients (Q1398302) (← links)
• Crystal energy functions via the charge in types \(A\) and \(C\) (Q1936601) (← links)
• Combinatorics of crystal graphs and Kostka-Foulkes polynomials for the root systems \(B_{n}\), \(C_{n}\) and \(D_{n}\) (Q2368711) (← links)
• A duality between \(q\)-multiplicities in tensor products and \(q\)-multiplicities of weights for the root systems \(B\), \(C\) or \(D\) (Q2497963) (← links)
• Generalised Howe duality and injectivity of induction: the symplectic case (Q5051369) (← links)