Add to ORKGWe show that every quasi-compact and quasi-separated algebraic stack can be approximated by a noetherian algebraic stack. We give several applications such as eliminating noetherian hypotheses in the theory of good moduli spaces.Comment: 16 page
The classical Skolem--Noether Theorem [Giraud, 71] shows us (1) how we can assign to an Azumaya alge...
In this paper, we define and discuss higher-dimensional and absolute versions of symmetric, Frobeniu...
After embedding the objects quasifolds into the category {Diffeology}, we associate a C*-agebra with...
AbstractWe prove that every separated Artin stack of finite type over a noetherian base scheme admit...
We provide necessary and sufficient conditions for when an algebraic stack admits a good moduli spac...
Resco and Small gave the first example of an affine Noetherian algebra which is not finitely present...
Let X be a quasi-compact and quasi-separated scheme. There are two fundamental and pervasive facts a...
We prove that under a certain mild hypothesis, the DG category of D-modules on a quasi-compact algeb...
We prove a conjecture of Griffiths on the quasi-projectivity of images of period maps using algebrai...
We give criteria for certain morphisms from an algebraic stack to a (not necessarily algebraic) stac...
We study pairs of non-constant maps between two integral schemes of finite type over two (possibly d...
We establish the relative minimal model program with scaling for projective morphisms of quasi-excel...
We develop a new method for analyzing moduli problems related to the stack of pure coherent sheaves ...
General structure results about Deligne–Mumford stacks are summarized, applicable to stacks of finit...
AbstractWe show that the pushout of an étale morphism and an open immersion exists in the category o...
The classical Skolem--Noether Theorem [Giraud, 71] shows us (1) how we can assign to an Azumaya alge...
In this paper, we define and discuss higher-dimensional and absolute versions of symmetric, Frobeniu...
After embedding the objects quasifolds into the category {Diffeology}, we associate a C*-agebra with...
AbstractWe prove that every separated Artin stack of finite type over a noetherian base scheme admit...
We provide necessary and sufficient conditions for when an algebraic stack admits a good moduli spac...
Resco and Small gave the first example of an affine Noetherian algebra which is not finitely present...
Let X be a quasi-compact and quasi-separated scheme. There are two fundamental and pervasive facts a...
We prove that under a certain mild hypothesis, the DG category of D-modules on a quasi-compact algeb...
We prove a conjecture of Griffiths on the quasi-projectivity of images of period maps using algebrai...
We give criteria for certain morphisms from an algebraic stack to a (not necessarily algebraic) stac...
We study pairs of non-constant maps between two integral schemes of finite type over two (possibly d...
We establish the relative minimal model program with scaling for projective morphisms of quasi-excel...
We develop a new method for analyzing moduli problems related to the stack of pure coherent sheaves ...
General structure results about Deligne–Mumford stacks are summarized, applicable to stacks of finit...
AbstractWe show that the pushout of an étale morphism and an open immersion exists in the category o...
The classical Skolem--Noether Theorem [Giraud, 71] shows us (1) how we can assign to an Azumaya alge...
In this paper, we define and discuss higher-dimensional and absolute versions of symmetric, Frobeniu...
After embedding the objects quasifolds into the category {Diffeology}, we associate a C*-agebra with...