Enriched ∞-categories via non-symmetric ∞-operads

@article{Gepner2015EnrichedV,
  title={Enriched ∞-categories via non-symmetric ∞-operads},
  author={David Gepner and R. Haugseng},
  journal={Advances in Mathematics},
  year={2015},
  volume={279},
  pages={575-716}
}
Abstract We set up a general theory of weak or homotopy-coherent enrichment in an arbitrary monoidal ∞-category. Our theory of enriched ∞-categories has many desirable properties; for instance, if the enriching ∞-category V is presentably symmetric monoidal then Cat ∞ V is as well. These features render the theory useful even when an ∞-category of enriched ∞-categories comes from a model category (as is often the case in examples of interest, e.g. dg-categories, spectral categories, and ( ∞ , n… Expand
AN EQUIVALENCE BETWEEN ENRICHED ∞-CATEGORIES AND ∞-CATEGORIES WITH WEAK ACTION
Yoneda lemma for enriched ∞-categories
Rectification of enriched 1–categories
A short course on ∞-categories
Categorified algebra and equivariant homotopy theory
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