Hadrian Heine

activity

20162026

most citedAn equivalence between enriched

\infty

-categories and

\infty

-categories with weak action

2 citations · 7 across the 12 of their papers we have counts for

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math.CT2024

On bi-enriched $\infty$ -categories

Hadrian Heine

We extend Lurie's definition of enriched $\infty$ -categories to notions of left enriched, right enriched and bienriched $\infty$ -categories, which generalize the concepts of closed…

math.CT2024★ 1 cited

The higher algebra of weighted colimits

Hadrian Heine

We develop a theory of weighted colimits in the framework of weakly bienriched $\infty$ -categories, an extension of Lurie's notion of enriched $\infty$ -categories. We prove an exis…

math.CT2023★ 1 cited

An equivalence between two models of $\infty$ -categories of enriched presheaves

Hadrian Heine

Let $O \to BM$ be a $BM$ -operad that exhibits an $\infty$ -category $D$ as weakly bitensored over non-symmetric $\infty$ -operads $\mathcal{V},…

math.CT2017

A duality between monads and monadic morphisms

Hadrian Heine

We establish a duality between monads and monadic morphisms in any $(\infty, 2)$ -category and characterize monadic morphisms in a wide class of examples. This duality unifies severa…

On bi-enriched ∞-categories

The higher algebra of weighted colimits

An equivalence between two models of ∞-categories of enriched presheaves

A duality between monads and monadic morphisms

On bi-enriched $\infty$ -categories

An equivalence between two models of $\infty$ -categories of enriched presheaves