The Stacks project

111.5.14 Other papers

Potpourri of other papers.

  • Lieblich: Moduli of twisted sheaves [lieblich_twisted]

    This paper contains a summary of gerbes and twisted sheaves. If $\mathcal{X} \rightarrow X$ is a $\mu _ n$-gerbe with $X$ a projective relative surface with smooth connected geometric fibers, it is shown that the stack of semistable $\mathcal{X}$-twisted sheaves is an Artin stack locally of finite presentation over $S$. This paper also develops the theory of associated points and purity of sheaves on Artin stacks.
  • Lieblich, Osserman: Functorial reconstruction theorem for stacks [lieblich-osserman]

    Proves some surprising and interesting results on when an algebraic stack can be reconstructed from its associated functor.
  • David Rydh: Noetherian approximation of algebraic spaces and stacks [rydh_approx]

    This paper shows that every quasi-compact algebraic stack with quasi-finite diagonal can be approximated by a Noetherian stack. There are applications to removing the Noetherian hypothesis in results of Chevalley, Serre, Zariski and Chow.

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