Search Results - "Bedos, E"

Amenability and co-amenability of algebraic quantum groups II by Bédos, E., Murphy, G.J., Tuset, L.

“…We continue our study of the concepts of amenability and co-amenability for algebraic quantum groups in the sense of A. Van Daele and our investigation of…”
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An introduction to 3D discrete magnetic Laplacians and noncommutative 3-tori by Bédos, Erik

“…We initiate a study of spectral properties of 3D discrete magnetic Laplacians based on their relationship to noncommutative 3-tori…”
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ON INFINITE TENSOR PRODUCTS OF PROJECTIVE UNITARY REPRESENTATIONS by BÉDOS, ERIK, CONTI, ROBERTO

“…We initiate a study of infinite tensor products of projective unitary representations of a discrete group G. Special attention is given to regular…”
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Co-amenability of compact quantum groups by Bédos, E., Murphy, G.J., Tuset, L.

“…We study the concept of co-amenability for a compact quantum group. Several conditions are derived that are shown to be equivalent to it. Some consequences of…”
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Operator algebras associated with free products of groups with amalgamation by Bédos, Erik

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Amenability and co-amenability of algebraic quantum groups by Bedos, E, Murphy, G. J, Tuset, L

“…We define concepts of amenability and co-amenability for algebraic quantum groups in the sense of A. Van Daele. We show that co-amenability of an algebraic…”
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Amenability and co-amenability of algebraic quantum groups II by Bedos, E, Murphy, G. J, Tuset, L

“…We continue our study of the concepts of amenability and co-amenability for algebraic quantum groups in the sense of A. Van Daele and our investigation of…”
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On amenability and co-amenability of algebraic quantum groups and their corepresentations by Bedos, E, Conti, R, Tuset, L

“…We introduce and study several amenability properties for unitary corepresentations and *-representations of algebraic quantum groups, which may be used to…”
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On the C-Algebra Generated by the Left Regular Representation of a Locally Compact Group by Bedos, Erik

“…Let λ denote the left regular representation of a locally compact group G on L2(G) and C*(λ(G)) the C*-algebra generated by λ(G). We show that the amenability…”
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