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Algebraic varieties, stacks, sheaves, schemes, moduli spaces, complex geometry, quantum cohomology.

1 vote
1 answer
853 views

Action of Frobenius on the Étale Cohomology of the variety of Borel subgroups for an arbitra...

Assume $\mathbf{G}$ is a simple adjoint algebraic group over an algebraic closure $\overline{\mathbb{F}_p}$ of the finite field of characteristic $p > 0$ and $u \in \mathbf{G}$ is a unipotent element. …
Jay Taylor's user avatar
  • 2,902
3 votes

The centralizer of a semisimple element which is not contained in any proper parabolic subgr...

What you want is a specific part of something that fits into a wider framework due to Borel--Tits. Specifically, you're looking for Theorem 4.15 and Corollary 4.16 of "Groupes réductifs", Inst. Hautes …
Jay Taylor's user avatar
  • 2,902
3 votes
Accepted

Regular embeddings of reductive groups

I had cause to think about this exercise recently so I thought I’d write an answer. I think Jim’s answer is sufficient but as you seem to want more details I’ll provide them here. I am aware that you …
Jay Taylor's user avatar
  • 2,902
1 vote
1 answer
570 views

Decomposing Semisimple Perverse Sheaves

So I asked this on maths SE because I don't truly consider it to be a research level question. This question mostly arises out of my completely limited understanding of perverse sheaves. However I do …
Jay Taylor's user avatar
  • 2,902
45 votes
Accepted

learning Deligne-Lusztig theory

You have given no indication as to your background, so the following imagines you don’t know anything. I have purposely left interesting things out as this is designed to get you from 0 to DL theory. …
Jay Taylor's user avatar
  • 2,902