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

2 votes
0 answers
158 views

Equivariant objects of derived categories

Suppose $C$ is a $k$-linear abelian category with an action of a linear algebraic group $G/k$. Suppose $C$ has enough projectives/injectives so I can form the bounded derived category $D(C)$. Under wh …
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2 votes
0 answers
93 views

Torsion equivariant cohomology of reductive groups

Let $G$ be a reductive group with maximal torus $T$. One knows that the equivariant cohomology ring of a point with rational coefficients is $\mathbb{Q}[X^*(T)]^W$, and also there is an equivariant Ku …
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4 votes
1 answer
242 views

Gluing isomorphism in derived categories along filtered colimit

Let $X$ be a locally finite type algebraic stack $X$ (but feel free to pretend it's a scheme) with a presentation as the filtered colimit of finite type open substacks $U_i$. By descent, at the level …
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2 votes
0 answers
114 views

Two natural morphisms of sheaves with the same source and target; do they agree?

Suppose we have a diagram $\require{AMScd}$ \begin{CD} A @>a>> B\\ @V b V V @VV c V\\ C @>>d> D @>e>> E \\ @VfVV @VVgV @VVhV \\ F @>>i> G @>>j> H \end{CD} of schemes (or could be topological spaces …
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