Pages that link to "Item:Q1096722"
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The following pages link to On Schur algebras and related algebras. II (Q1096722):
Displaying 24 items.
- Ext spaces for general linear and symmetric groups (Q3984124) (← links)
- Representation Theory of Reductive Normal Algebraic Monoids (Q4243615) (← links)
- Filtrations for <i>q</i>-Young modules (Q4312701) (← links)
- On Schur algebras and related algebras III: integral representations (Q4312716) (← links)
- Modular Schur Functions (Q4321209) (← links)
- Cellular algebras and quasi-hereditary algebras: a comparison (Q4485744) (← links)
- Fayers’ conjecture and the socles of cyclotomic Weyl modules (Q4561836) (← links)
- Presenting generalized 𝑞-Schur algebras (Q4709885) (← links)
- A row removal theorem for the Ext¹ quiver of symmetric groups and Schur algebras (Q4825629) (← links)
- Truncated symmetric powers and modular representations of GL<i><sub>n</sub></i> (Q4877657) (← links)
- Horizontal partitions and Kleshchev's algorithm (Q4885208) (← links)
- Invariant functions on matrices (Q5288360) (← links)
- Vertices of Low-Dimensional Simple Modules for Symmetric Groups (Q5301517) (← links)
- Cellular bases of generalised <i>q</i>-Schur algebras (Q5360446) (← links)
- Brauer algebras, symplectic Schur algebras and Schur-Weyl duality (Q5423904) (← links)
- The rational Schur algebra (Q5445084) (← links)
- Schur subalgebras and an application to the symmetric group (Q5925803) (← links)
- Decomposition numbers for distant Weyl modules (Q5949389) (← links)
- On the conjugation action for quantum general linear groups (Q6054772) (← links)
- Abelian envelopes of exact categories and highest weight categories (Q6590679) (← links)
- Schur-Weyl dualities for the rook monoid: an approach via Schur algebras (Q6591553) (← links)
- On Noetherian algebras, Schur functors and Hemmer-Nakano dimensions (Q6600264) (← links)
- Cellular Noetherian algebras with finite global dimension are split quasi-hereditary (Q6607137) (← links)
- Presentation of rational Schur algebras (Q6632112) (← links)