A full and faithful nerve for 2-categories

DOI10.1007/s10485-005-2957-6zbMath1099.18003arXivmath/0406615OpenAlexW1977067430MaRDI QIDQ816647

N. E. Zubov

Publication date: 23 February 2006

Published in: Applied Categorical Structures (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/math/0406615

zbMATH Keywords

2-categorynerveoriental

Mathematics Subject Classification ID

Related Items (10)

Theorem A for marked 2-categories ⋮ Hochschild homology, lax codescent, and duplicial structure ⋮ Lax colimits and free fibrations in \(\infty\)-categories ⋮ Universal properties of bicategories of polynomials ⋮ The general linear 2-groupoid ⋮ Gray tensor products and lax functors of \((\infty, 2)\)-categories ⋮ Nerves of bicategories as stratified simplicial sets ⋮ Two-track categories ⋮ A topological origin of quantum symmetric pairs ⋮ Categorical non-abelian cohomology and the Schreier theory of groupoids

Cites Work

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• Algebraic classification of equivariant homotopy 2-types. I
• Adequate subcategories
• Tortile Yang-Baxter operators in tensor categories
• The algebra of oriented simplexes
• On the equivariant \(2\)-type of a \(G\)-space
• On the geometry of 2-categories and their classifying spaces
• A Quillen model structure for 2-categories
• Categorical non-abelian cohomology and the Schreier theory of groupoids
• The Equivariant Serre Spectral Sequence

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