Pages that link to "Item:Q1313384"

The following pages link to A conjecture of Procesi and a new basis for the decomposition of the graded left regular representation of \(S_ n\) (Q1313384):

Displaying 13 items.

• Young straightening in a quotient \(S_ n\)-module (Q686979) (← links)
• Branching rules, Kostka-Foulkes polynomials and \(q\)-multiplicities in tensor product for the root systems \(B_n\), \(C_n\) and \(D_n\) (Q865033) (← links)
• Bitableau bases for Garsia-Haiman modules of hollow type (Q958722) (← links)
• On certain graded \(S_ n\)-modules and the \(q\)-Kostka polynomials (Q1201329) (← links)
• Some graded representations of the complex reflection groups (Q1304627) (← links)
• Bitableaux bases for the diagonally invariant polynomial quotient rings (Q1369255) (← links)
• Bases for coordinate rings of conjugacy classes of nilpotent matrices (Q1806090) (← links)
• New bases for the decomposition of the graded left regular representation of the reflection groups of type \(B_ n\) and \(D_ n\) (Q1891730) (← links)
• The decomposition of a bigraded left regular representation of the diagonal action of \(S_ n\) (Q1894013) (← links)
• Representation theory of groups and \(D\)-modules (Q2038326) (← links)
• Specht polynomials and modules over the Weyl algebra (Q2315561) (← links)
• (Q3138328) (← links)
• A conjecture of Procesi and the straightening algorithm of Rota. (Q4009127) (← links)