We prove that under a certain mild hypothesis, the DG category of D-modules on a quasi-compact algebraic stack is compactly generated. We also show that under the same hypothesis, the functor of global sections on the DG category of quasi-coherent sheaves is continuous.Mathematic
Given a recollement of three proper dg algebras over a noetherian commutative ring, e.g. three algeb...
Let ${\mathcal X}$ be a category fibered in groupoids over a finite field $\mathbb{F}_q$, and let $k...
For an algebraic group G and a projective curve X, we study the category of D-modules on the moduli ...
Let X be a quasi-compact and quasi-separated scheme. There are two fundamental and pervasive facts a...
I will give a survey over recent results on derived categories of algebraic stacks with an emphasis ...
peer reviewedIn this paper, we prove the dg affinity of formal deformation algebroid stacks over com...
The goal of the paper is to show that the (derived) category of D-modules on the stack \(Bun_G(X)\) ...
Thesis (Ph. D.)--Massachusetts Institute of Technology, Dept. of Mathematics, 2011.Cataloged from PD...
A geometric stack is a quasi-compact and semi-separated algebraic stack. We prove that the quasi-coh...
General structure results about Deligne–Mumford stacks are summarized, applicable to stacks of finit...
We show that every quasi-compact and quasi-separated algebraic stack can be approximated by a noethe...
Let X be an Adams geometric stack. We show that D(Aqc(X)), its derived category of quasi-coherent sh...
Let X be a quasi-compact and quasi-separated scheme. There are two fundamental and pervasive facts a...
Let $X$ be an algebraic stack with quasi-affine diagonal of finite type over a field $k$ of characte...
For any dg algebra $A$ we construct a closed model category structure on dg $A$-modules such that th...
Given a recollement of three proper dg algebras over a noetherian commutative ring, e.g. three algeb...
Let ${\mathcal X}$ be a category fibered in groupoids over a finite field $\mathbb{F}_q$, and let $k...
For an algebraic group G and a projective curve X, we study the category of D-modules on the moduli ...
Let X be a quasi-compact and quasi-separated scheme. There are two fundamental and pervasive facts a...
I will give a survey over recent results on derived categories of algebraic stacks with an emphasis ...
peer reviewedIn this paper, we prove the dg affinity of formal deformation algebroid stacks over com...
The goal of the paper is to show that the (derived) category of D-modules on the stack \(Bun_G(X)\) ...
Thesis (Ph. D.)--Massachusetts Institute of Technology, Dept. of Mathematics, 2011.Cataloged from PD...
A geometric stack is a quasi-compact and semi-separated algebraic stack. We prove that the quasi-coh...
General structure results about Deligne–Mumford stacks are summarized, applicable to stacks of finit...
We show that every quasi-compact and quasi-separated algebraic stack can be approximated by a noethe...
Let X be an Adams geometric stack. We show that D(Aqc(X)), its derived category of quasi-coherent sh...
Let X be a quasi-compact and quasi-separated scheme. There are two fundamental and pervasive facts a...
Let $X$ be an algebraic stack with quasi-affine diagonal of finite type over a field $k$ of characte...
For any dg algebra $A$ we construct a closed model category structure on dg $A$-modules such that th...
Given a recollement of three proper dg algebras over a noetherian commutative ring, e.g. three algeb...
Let ${\mathcal X}$ be a category fibered in groupoids over a finite field $\mathbb{F}_q$, and let $k...
For an algebraic group G and a projective curve X, we study the category of D-modules on the moduli ...
DOI
Add to ORKG