activity
20142020
most citedDualizing cartesian and cocartesian fibrations

36 citations · 78 across the 5 of their papers we have counts for

collaborators

5 papers

math.KT2020

A descent view on Mitchell's theorem

Elden Elmanto, Denis Nardin, Lucy Yang

In this short note, we given a new proof of Mitchell's theorem that for . Instead of reducing the problem to delicate representation th…

math.AT201613 cited

Parametrized higher category theory and higher algebra: Exposé I -- Elements of parametrized higher category theory

Clark Barwick, Emanuele Dotto, Saul Glasman +2

We introduce the basic elements of the theory of parametrized -categories and functors between them. These notions are defined as suitable fibrations of -categories…

math.AT201615 cited

Parametrized higher category theory and higher algebra: A general introduction

Clark Barwick, Emanuele Dotto, Saul Glasman +2

We introduce the study of parametrized higher category theory and parametrized higher algebra, and we describe the main theorems of the series of Exposés that make up the monograph…

math.AT201614 cited

Parametrized higher category theory and higher algebra: Exposé IV -- Stability with respect to an orbital -category

Denis Nardin

In this paper we develop a theory of stability for -categories (presheaf of categories on the orbit category of ), where is a finite group. We give a description of Macke…

math.CT201436 cited

Dualizing cartesian and cocartesian fibrations

Clark Barwick, Saul Glasman, Denis Nardin

In this technical note, we proffer a very explicit construction of the "dual cocartesian fibration" of a cartesian fibration , and we show they are classified by the…