Emanuele Pavia

most citedA

t

-structure on the

\infty

-category of mixed graded modules

1 citations · 1 across the 4 of their papers we have counts for

collaborators

4 papers

math.AG2025

Higher Koszul duality and $n$ -affineness

James Pascaleff, Emanuele Pavia, Nicolò Sibilla

In this paper we study $E_{n}$ -Koszul duality in the topological setting, and the closely related question of \emph{ $n$ -affineness} for Betti stacks. The $E_{n}$ -Kosz…

math.AT2025

Higher local systems and the categorified monodromy equivalence

James Pascaleff, Emanuele Pavia, Nicolò Sibilla

We study local systems of $(\infty, n)$ -categories on spaces. We prove that categorical local systems are captured by (higher) monodromy data: in particular, if $X$ is $(n + 1)$ -conne…

math.CT2022★ 1 cited

A $t$ -structure on the $\infty$ -category of mixed graded modules

Emanuele Pavia

In this work, we shall study in a purely model-independent fashion the $\infty$ -category of mixed graded modules over a ring of characteristic $0$ , and collect some basic results a…

math.AG2022

Mixed graded structure on Chevalley-Eilenberg functors

Emanuele Pavia

In this paper, we shall provide a purely $\infty$ -categorical construction of the mixed graded structure over Chevalley-Eilenberg complexes computing homology and cohomology of Lie…

Higher Koszul duality and n-affineness

Higher local systems and the categorified monodromy equivalence

A t-structure on the ∞-category of mixed graded modules

Mixed graded structure on Chevalley-Eilenberg functors

Higher Koszul duality and $n$ -affineness

A $t$ -structure on the $\infty$ -category of mixed graded modules