Maxime Ramzi

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

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Showing 2024Show all

5 papers · 1 filter

math.AT2024

A symmetric monoidal fracture square

Niko Naumann, Luca Pol, Maxime Ramzi

Given a symmetric monoidal stable $\infty$ -category $C$ which is rigidly-compactly generated and a set of compact objects $K$ of $C$ , one can form the…

math.AT2024

Separable commutative algebras in equivariant homotopy theory

Niko Naumann, Luca Pol, Maxime Ramzi

Given a finite group $G$ and a commutative ring $G$ -spectrum $R$ , we study the separable commutative algebras in the category of compact $R$ -modules. We isolate three conditions on…

math.CT2024

Dualizable presentable $\infty$ -categories

Maxime Ramzi

We prove that for any presentably symmetric monoidal $\infty$ -category $V$ , the $\infty$ -category $Mod_{V} (Pr^{L})^{dbl}$ of d…

math.CT2024

Locally rigid $\infty$ -categories

Maxime Ramzi

We develop the theory of locally rigid and rigid symmetric monoidal $\infty$ -categories over an arbitrary base $V \in CAlg (Pr^{L})$ . Among other th…

math.KT2024

Every spectrum is the K-theory of a stable $\infty$ -category

Maxime Ramzi, Vladimir Sosnilo, Christoph Winges

We prove that any spectrum is equivalent to the nonconnective K-theory of a stable $\infty$ -category. We use these results to construct a stable $\infty$ -category $C$ wit…

A symmetric monoidal fracture square

Separable commutative algebras in equivariant homotopy theory

Dualizable presentable ∞-categories

Locally rigid ∞-categories

Every spectrum is the K-theory of a stable ∞-category

Dualizable presentable $\infty$ -categories

Locally rigid $\infty$ -categories

Every spectrum is the K-theory of a stable $\infty$ -category