Derived Hall algebras for stable homotopy theories
arXiv:0910.1861
Abstract
In this paper we extend Toën's derived Hall algebra construction, in which he obtains unital associative algebras from certain stable model categories, to one in which such algebras are obtained from more general stable homotopy theories, in particular stable complete Segal spaces satisfying appropriate finiteness assumptions.
arXiv comment18 pages; minor revisions made