Complete Segal spaces and generalizations to higher $(\infty,n)$-categories

Abstract: Complete Segal spaces provide one of the nicest models for $(\infty,1)$-categories from the perspective of homotopy theory, since the model structure can be obtained as a localization of the Reedy model structure on simplicial spaces. In this talk, we'll recall complete Segal spaces and their model structure, and then compare them with other models. We will then look at some of the ways these comparisons can be generalized higher $(\infty,n)$-categories.

algebraic topologycategory theorygroup theoryK-theory and homology

Audience: researchers in the topic

Bilkent Topology Seminar

Series comments: Contact the organizer to get access to Zoom.

Recordings of talks available at www.youtube.com/channel/UCLrmyGpqxyeVpTcA1b5HcMw/videos