Federico Ernesto Mocchetti

collaborators

3 papers

math.AT2024

Modulo $I ¨ ^{p - 1}$ motivic Hochschild homology of modulo $p$ motivic cohomology

Federico Ernesto Mocchetti

We use the motivic Greenlees spectral sequence from arXiv:2408.00338 to compute Hochschild homology in the stable motivic homotopy category over an algebraically closed field. Our…

math.AT2024

A motivic Greenlees spectral sequence towards motivic Hochschild homology

Federico Ernesto Mocchetti

We define a motivic Greenlees spectral sequence by characterising an associated $t$ -structure. We then examine a motivic version of topological Hochschild homology for the motivic…

math.CT2024

Coproduct idempotent algebras over internal operads in enriched $\infty$ -categories

Federico Ernesto Mocchetti

In arXiv:1712.00555, H. Heine shows that given a symmetric monoidal $\infty$ -category $V$ and a weakly $V$ -enriched monad $T$ over an $\infty$ -category $\mathca…

Modulo I¨p−1 motivic Hochschild homology of modulo p motivic cohomology

A motivic Greenlees spectral sequence towards motivic Hochschild homology

Coproduct idempotent algebras over internal operads in enriched ∞-categories

Modulo $I ¨ ^{p - 1}$ motivic Hochschild homology of modulo $p$ motivic cohomology

Coproduct idempotent algebras over internal operads in enriched $\infty$ -categories