Separability idempotents in \(C^{\ast}\)-algebras

DOI10.4171/JNCG/296zbMath1412.46083arXiv1609.04132MaRDI QIDQ1711404

Byung-Jay Kahng, Alfons Van Daele

Publication date: 17 January 2019

Published in: Journal of Noncommutative Geometry (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1609.04132

zbMATH Keywords

separability idempotentlocally compact quantum groupoidweak multiplier Hopf algebra

Mathematics Subject Classification ID

Noncommutative measure and integration (46L51) Topological groupoids (including differentiable and Lie groupoids) (22A22) Other ``noncommutative mathematics based on (C^*)-algebra theory (46L89) Hopf algebras and their applications (16T05)

Related Items (2)

A class of C∗-algebraic locally compact quantum groupoids part I. Motivation and definition ⋮ A class of \(C^\ast\)-algebraic locally compact quantum groupoids. II: Main theory

Cites Work

• Locally compact quantum groups. A von Neumann algebra approach
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• Measured quantum groupoids
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• Locally compact quantum groups in the von Neumann algebraic setting
• A class of C∗-algebraic locally compact quantum groupoids part I. Motivation and definition
• The Larson–Sweedler theorem for weak multiplier Hopf algebras
• Weak multiplier Hopf algebras. Preliminaries, motivation and basic examples
• Locally compact quantum groups
• Weak Hopf algebras. II: Representation theory, dimensions, and the Markov trace
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