Schur and weyl functors, II
From MaRDI portal
Publication:3351598
DOI10.1080/00927879008824056zbMath0728.20036OpenAlexW2021794255MaRDI QIDQ3351598
Publication date: 1990
Published in: Communications in Algebra (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/00927879008824056
Schur moduleWeyl moduleSchur algebraSpecht moduleSchur functorsSteinberg's tensor product theoremletter place algebraspolynomial representations of general linear groupsWeyl functor
Representations of finite symmetric groups (20C30) Representation theory for linear algebraic groups (20G05)
Related Items
Truncated symmetric powers and modular representations of GLn ⋮ Horizontal partitions and Kleshchev's algorithm ⋮ Modular Schur Functions
Cites Work
- Unnamed Item
- Unnamed Item
- On the socle of Weyl modules
- The determinant of the Gram matrix for a Specht module
- On Schur algebras and related algebras. II
- Determinantal method and the Littlewood-Richardson rule
- Letter place algebras and a characteristic-free approach to the representation theory of the general linear and symmetric groups. I
- Young symmetry, the flag manifold, and representations of GL(n)
- The decomposition of tensors over fields of prime characteristic
- Schur functors and Schur complexes
- On the modular representations of the general linear and symmetric groups
- Specht modules and symmetric groups
- Two new functors from modules to algebras
- Some representation theory for the modular general linear groups
- Irreducible modular representations of finite Chevalley groups
- On the decomposition of modular tensors. I, II
- Representations of Algebraic Groups
- Prime Power Representations of Finite Linear Groups II
- Symmetrized skew determinants
- IRREDUCIBLE MATRIX REPRESENTATIONS OF SEMIGROUPS
- Bijections of p -Regular Partitions and p -Modular Irreducibles of the Symmetric Groups
- Representations of the Hyperalgebra of an Algebraic Group
- Stable decompositions of classifying spaces of finite abelianp-groups
- The Hook Graphs of the Symmetric Group