Pages that link to "Item:Q342858"

The following pages link to An algorithm for computing weight multiplicities in irreducible modules for complex semisimple Lie algebras (Q342858):

Displaying 13 items.

• Restriction of irreducible modules for \(\mathrm{Spin}_{2n+1}(K)\) to \(\mathrm{Spin}_{2n}(K)\) (Q528505) (← links)
• Fast computation of weight multiplicities (Q1100268) (← links)
• A computer oriented algorithm for the determination of the dimension and character of a modular irreducible SL(n,K)-module (Q1123979) (← links)
• Structure of certain Weyl modules for the spin groups (Q1645008) (← links)
• Computing weight \(q\)-multiplicities for the representations of the simple Lie algebras (Q1656836) (← links)
• Multiplicity-free representations of algebraic groups. II (Q2153323) (← links)
• When is the multiplicity of a weight equal to 1? (Q2639150) (← links)
• The multiplicity problem for indecomposable decompositions of modules over a finite-dimensional algebra. Algorithms and a computer algebra approach (Q3414752) (← links)
• Multiplicity computation of modules overk[x₁,…,x_n] and an application to weyl algebras (Q4515501) (← links)
• Weight multiplicity formulas for bivariate representations of classical Lie algebras (Q4586483) (← links)
• Multiplicity formulas for fundamental strings of representations of classical Lie algebras (Q4599461) (← links)
• A new family of irreducible subgroups of the orthogonal algebraic groups (Q4644969) (← links)
• Multiplicity-free Representations of Algebraic Groups (Q6204947) (← links)