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

3 votes
0 answers
133 views

Two notions of a "nilpotent orbit"

I am wondering about the equivalence of two notions of a "nilpotent orbit". The first notion, which I am familiar with, is as follows: given a lie group $G$ and a lie algebra $\frak{g}$, the orbit of …
user142700's user avatar
2 votes
0 answers
183 views

Grothendieck group of constructible sets

Let $K_0$ be the Grothendieck group of complex algebraic varieties. This is the group generated by all complex algebraic varieties, subject to the relations: (i) $[X]=[Y]$ if $X,Y$ are isomorphic, …
user142700's user avatar
6 votes
2 answers
1k views

Are irreducible subgroups Zariski-dense?

A subgroup $H$ of an algebraic group $G$ is said to be Zariski-dense if its Zariski closure is all of $G$ (or alternatively, if every polynomial which vanishes on all elements of $H$ vanishes identica …
user142700's user avatar
14 votes
3 answers
1k views

Counterexamples to gluing complexes of sheaves

Note: I asked the question below last week on MathSE but received no answer. Background: I have read the claim that perverse sheaves behave more like sheaves than like complexes of sheaves. This r …
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