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Search options not deleted user 105178

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

8 votes
1 answer
1k views

Thomason-Trobaugh Theorem

Let $X$ be a scheme and $U$ be an open subscheme. The proof of the Thomason-Trobaugh Theorem implies that under some mild assumptions, for any perfect complex $F$ on $U$, we have that $F\oplus F[1]$ c …
user105178's user avatar
6 votes
1 answer
308 views

Ring of invariants

It is known that if you have a reductive group acting on a regular algebra, then the ring of invariants is Cohen-Macaulay. Is this still true for Gorenstein algebras?
user105178's user avatar
5 votes
1 answer
282 views

Characteristic cycle

Is there a good introduction to characteristic cycle of D modules(or constructive sheaves)? I just encountered this concept recently and I really would like to see some examples of calculations using …
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3 votes
0 answers
106 views

Characteristic cycle of Laumon's sheaf

Recently I'm reading about the construction of automorphic sheaves for GLn, and I would like to see how to determine the characteristic variety of Laumon's sheaf, since it carries some information abo …
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2 votes
0 answers
354 views

Koszul duality and coherent sheaves on projective space

There are different descriptions of the category $Coh(\mathbf{P}^{n})$. One can either describe it as modules over Beilinson's quiver algebra (Let us denote it by $A$) using the exceptional collection …
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2 votes
0 answers
179 views

Isomorphism classes of gerbes over picard stacks

It is well known that a picard stack on a site is equivalent to a two term complex of sheaves of abelian groups. Can we describe the isomorphism classes of gerbes of the picard stack using the tw …
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2 votes
0 answers
172 views

Jacobians and theta divisors

Is there any known explicit description about the Fourier-Mukai transform of the theta divisor(or powers of theta divisor) on the jacobian of a smooth curve?
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-2 votes

Reference request: formal GAGA for schemes

Take a look at FGA or the stacks project
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