ScalingStacks

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Proof. See [SVW18, Proposition I.7.4]. ∎

Original mathematics by the credited authors. Source collection and HTML conversion remain in progress.

Jens Niklas Eberhardt, Catharina Stroppel

Original source: arXiv:2109.00305v2

In this chapter

Chapter overview

1. Introduction
Motivation
Notation and conventions
Setup and main results
Summary
Further directions
Relation to other work
Acknowledgements
2. Weight structures and applications
2.1. Weight structures
2.2. Weight complex functor
2.3. Locally unital algebras
2.4. Koszul duality
2.5. Ringel duality
3. A formalism of equivariant motivic sheaves
3.1. Recollections on motivic sheaves
3.2. Mixed Tate motives
3.3. Equivariant motivic sheaves
3.4. Equivariant mixed Tate motives
3.5. Gradings
3.6. Pointwise Tate
4. Motivic Springer theory
4.1. The setup
4.2. Motivic extension algebras
4.3. Main results
5. Springer resolution and affine Hecke algebras
6. Quiver Hecke (KLR) and quiver Schur algebras
6.1. Quiver flag varieties
6.2. Conditions (PT) and (FO)
6.3. Affine pavings for quiver flag varieties in type $\widetilde{A}$
6.4. Quiver Hecke and quiver Schur algebras
References

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