activity
20202026
most citedA multiplicative comparison of MacLane homology and topological Hochschild homology

3 citations · 10 across the 24 of their papers we have counts for

collaborators
Showing math.CTShow all

7 papers · 1 filter

math.CT2026

Cocompactness and Presentability

Thorger Geiß, Phil Pützstück, Maxime Ramzi

We give a short proof that -cocompact objects in a presentable category are subterminal. As our main result, we extend this to the setting of presentable -categories. A…

math.CT2026

Free rigid commutative algebras

Maxime Ramzi

We describe free rigid commutative algebras in -presentably symmetric monoidal -categories as oplax colimits over the -dimensional framed cobordism category. The…

math.CT2025

Fully faithful functors and pushouts of -categories

Peter J. Haine, Maxime Ramzi, Jan Steinebrunner

We study stability properties of fully faithful functors, and compute mapping anima in pushouts of -categories along fully faithful functors. We provide applications of the…

math.CT2024

Dualizable presentable -categories

Maxime Ramzi

We prove that for any presentably symmetric monoidal -category , the -category of d…

math.CT2024

Locally rigid -categories

Maxime Ramzi

We develop the theory of locally rigid and rigid symmetric monoidal -categories over an arbitrary base . Among other th…

math.CT2022

An elementary proof of the naturality of the Yoneda embedding

Maxime Ramzi

We give a short proof that the Yoneda embedding is natural for -categories, and further prove that the space of natural transformations that are, pointwise, the Yoneda embe…

math.CT2022

A monoidal Grothendieck construction for -categories

Maxime Ramzi

We construct a monoidal version of Lurie's un/straightening equivalence. In more detail, for any symmetric monoidal -category , we endow the -category of…