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Formal Hopf algebra theory. II: Lax centres

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Publication:1030696
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DOI10.1016/j.jpaa.2009.03.011zbMath1176.18003OpenAlexW1989928562MaRDI QIDQ1030696

Ignacio L. López Franco

Publication date: 2 July 2009

Published in: Journal of Pure and Applied Algebra (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.jpaa.2009.03.011

zbMATH Keywords

Drinfeld doubleenriched categoryautonomousmonoidal bicategorypseudomonoidmonoidal centre


Mathematics Subject Classification ID

Hopf algebras and their applications (16T05)


Related Items

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Cites Work

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  • Formal Hopf algebra theory. I: Hopf modules for pseudomonoids
  • Quantum double for quasi-Hopf algebras
  • Yoneda structures on 2-categories
  • Doubles of quasi-quantum groups
  • Braided tensor categories
  • Monoidal bicategories and Hopf algebroids
  • Functorial calculus in monoidal bicategories
  • Dualizations and antipodes
  • Integrals for (dual) quasi-Hopf algebras. Applications
  • Two characterizations of finite quasi-Hopf algebras.
  • Hopf bimodules, coquasibialgebras, and an exact sequence of Kac
  • Cauchy characterization of enriched categories
  • Hopf modules and the double of a quasi-Hopf algebra
  • Coherence for tricategories
  • On closed categories of functors
  • Tannaka duality for Maschkean categories
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