NON-COCOMMUTATIVE C*-BIALGEBRA DEFINED AS THE DIRECT SUM OF FREE GROUP C*-ALGEBRAS

DOI10.1017/S0017089515000099zbMath1353.46039arXiv1011.6034OpenAlexW2963305101MaRDI QIDQ3461914

Katsunori Kawamura

Publication date: 18 January 2016

Published in: Glasgow Mathematical Journal (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1011.6034

zbMATH Keywords

representationfree grouptensor product\(C^*\)-bialgebra

Mathematics Subject Classification ID

Representations of topological algebras with involution (46K10) Bialgebras (16T10)

Cites Work

• Unnamed Item
• Tensor products of type III factor representations of Cuntz-Krieger algebras
• On the representation ring of a quiver.
• C\(^*\)-bialgebra defined by the direct sum of Cuntz algebras
• Decomposition of quasi-regular representations induced from discrete subgroups of nilpotent Lie groups
• Simplicity of the \(C^*\)-algebra associated with the free group on two generators
• Constructing irreducible representations of discrete groups
• A tensor product of representations of Cuntz algebras
• The operator algebra approach to quantum groups
• C∗-Bialgebra Defined as the Direct Sum of Cuntz–Krieger Algebras
• PURE STATES ON FREE GROUP C*-ALGEBRAS
• A C*-ALGEBRAIC FRAMEWORK FOR QUANTUM GROUPS

This page was built for publication: NON-COCOMMUTATIVE C*-BIALGEBRA DEFINED AS THE DIRECT SUM OF FREE GROUP C*-ALGEBRAS