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3 votes
1 answer
87 views

Open restriction and Fourier transform on irreducible subquotients of perverse cohomologies

Is it true that an open restriction to $U \subset X$ induces a surjection on the set of irreducible perverse subquotients of perverse cohomologies (i.e. cohomologies with respect to the perverse t-str …
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2 votes
2 answers
527 views

Example to show that the inverse image under a finite morphism is not t-exact with respect t...

According to Chapter 4 of Beilinson, Bernstein, and Deligne's "Faisceaux Pervers" (Asterisque 100, 1980) the inverse image $Rf^*$ with respect to a finite morphism $f$ is right t-exact with respect to …
Yellow Pig's user avatar
  • 2,964
2 votes
1 answer
177 views

Intermediate extension and perverse cohomologies

Let a set X be the union of two locally closed subsets U and V such that U does not lie in the closure of V. Let the restriction of a complex R of constructible sheaves on X to a smooth open subset A …
Yellow Pig's user avatar
  • 2,964
2 votes
1 answer
210 views

Intermediate extension and irreducible subquotients of perverse cohomologies

Let a set X be the union of two locally closed subsets U and V such that U does not lie in the closure of V. Let the restriction of a complex R of constructible sheaves on X to a smooth open subset A …
Yellow Pig's user avatar
  • 2,964
2 votes
0 answers
128 views

Calculating intermediate extension on the stack of coherent sheaves of rank $1$

Let $L$ be a line bundle of degree $d$ on a curve $X$ and let $x$ be a point of $X$. I want to describe the intermediate extension of the constant sheaf from the stack of line bundles of degree $d$ to …
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15 votes
0 answers
526 views

Applications of character sheaves

There are many important recent works (for example, by Lusztig, Bezrukavnikov-Finkelberg-Ostrik, Ben-Zvi-Nadler, Boyarchenko-Drinfeld, Lusztig-Yun, Vilonen-Xue) on character sheaves (which are certain …
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  • 2,964
2 votes
0 answers
125 views

Canonical basis and perverse coherent sheaves on the nilpotent cone

In the paper of Ostrik, he introduced a canonical basis of $K^{G\times {\mathbb C}^*}(\mathcal N)$, where $\mathcal N$ is the nilpotent cone for the group $G$. Question: does this canonical basis coin …
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