R. Stenzel

activity

20192024

collaborators

3 papers

math.CT2024

The $(\infty, 2)$ -category of internal $(\infty, 1)$ -categories

Raffael Stenzel

We define and study the $(\infty, 2)$ -category $Cat_{\infty} (C)$ of $(\infty, 1)$ -categories internal to a general $(\infty, 1)$ -category $C$ via an assoc…

math.CT2023

Notions of $(\infty, 1)$ -sites and related formal structures

Raffael Stenzel

We study various characterizations of higher sites over a given $\infty$ -category $C$ which are conceptually in line with their classical ordinary categorical counterpart…

math.AT2019

Bousfield-Segal spaces

Raffael Stenzel

This paper is a study of Bousfield-Segal spaces, a notion introduced by Julie Bergner drawing on ideas about Eilenberg-Mac Lane objects due to Bousfield. In analogy to Rezk's Segal…

The (∞,2)-category of internal (∞,1)-categories

Notions of (∞,1)-sites and related formal structures

Bousfield-Segal spaces

The $(\infty, 2)$ -category of internal $(\infty, 1)$ -categories

Notions of $(\infty, 1)$ -sites and related formal structures