APA (7th ed.) Citation

Doni, M. (2024). $\mathrm{LMod}_{R}(\mathcal{V})$-enriched $\infty$-categories are left $R$-module objects of $\mathcal{C}at^{\mathcal{V}}$ and $\mathcal{C}at^{\mathcal{V}}$-enriched $\infty$-functors.

Chicago Style (17th ed.) Citation

Doni, Matteo. $\mathrm{LMod}_{R}(\mathcal{V})$-enriched $\infty$-categories Are Left $R$-module Objects of $\mathcal{C}at^{\mathcal{V}}$ and $\mathcal{C}at^{\mathcal{V}}$-enriched $\infty$-functors. 2024.

MLA (9th ed.) Citation

Doni, Matteo. $\mathrm{LMod}_{R}(\mathcal{V})$-enriched $\infty$-categories Are Left $R$-module Objects of $\mathcal{C}at^{\mathcal{V}}$ and $\mathcal{C}at^{\mathcal{V}}$-enriched $\infty$-functors. 2024.