Locally compact quantum groups and groupoids : proceedings of the meeting of theoretical physicists and mathematicians, Strasbourg, February 21-23, 2002 / editor, Leonid Vainerman.

Contributor(s): Vainerman, Leonid
Material type: TextTextSeries: IRMA lectures in mathematics and theoretical physics: 2.Publisher: Berlin ; New York : Walter de Gruyter, 2003Description: 1 online resource (247 pages) : illustrationsContent type: text Media type: computer Carrier type: online resourceISBN: 9783110200058; 3110200058; 3110176904; 9783110176902Subject(s): Quantum groups -- Congresses | Quantum groupoids -- Congresses | Locally compact groups -- Congresses | Mathematical physics -- Congresses | SCIENCE -- Waves & Wave Mechanics | Locally compact groups | Mathematical physics | Quantum groupoids | Quantum groupsGenre/Form: Electronic books. | Electronic books. | Conference papers and proceedings. Additional physical formats: Print version:: Locally compact quantum groups and groupoids.DDC classification: 530.14/3 LOC classification: QC20.7.G76 | L63 2003ebOnline resources: Click here to access online
Contents:
Preface of the Series Editor; Table of Contents; Introduction of the editor; Quantum groupoids and pseudo-multiplicativeunitaries; Quantum SU(1, 1) and its Pontryagin dual; Morita base change in quantum groupoids; Galois actions by finite quantum groupoids; On low-dimensional locally compactquantum groups; Multiplicative partial isometries and finitequantum groupoids; Multiplier Hopf *-algebras with positive integrals:A laboratory for locally compact quantum groups
Summary: Annotation The book contains seven refereed research papers on locally compact quantum groups and groupoids by leading experts in the respective fields. These contributions are based on talks presented on the occasion of the meeting between mathematicians and theoretical physicists held in Strasbourg from February 21 to February 23, 2002. Topics covered are: various constructions of locally compact quantum groups and their multiplicative unitaries; duality theory for locally compact quantum groups; combinatorial quantization of flat connections associated with SL(2,c); quantum groupoids, especially coming from Depth 2 Extensions of von Neumann algebras, C*-algebras and Rings. Many mathematical results are motivated by problems in theoretical physics. Historical remarks set the results presented in perspective. Directed at research mathematicians and theoretical physicists as well as graduate students, the volume will give an overview of a field of research in which great progress has been achieved in the last few years, with new ties to many other areas of mathematics and physics.
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Annotation The book contains seven refereed research papers on locally compact quantum groups and groupoids by leading experts in the respective fields. These contributions are based on talks presented on the occasion of the meeting between mathematicians and theoretical physicists held in Strasbourg from February 21 to February 23, 2002. Topics covered are: various constructions of locally compact quantum groups and their multiplicative unitaries; duality theory for locally compact quantum groups; combinatorial quantization of flat connections associated with SL(2,c); quantum groupoids, especially coming from Depth 2 Extensions of von Neumann algebras, C*-algebras and Rings. Many mathematical results are motivated by problems in theoretical physics. Historical remarks set the results presented in perspective. Directed at research mathematicians and theoretical physicists as well as graduate students, the volume will give an overview of a field of research in which great progress has been achieved in the last few years, with new ties to many other areas of mathematics and physics.

Preface of the Series Editor; Table of Contents; Introduction of the editor; Quantum groupoids and pseudo-multiplicativeunitaries; Quantum SU(1, 1) and its Pontryagin dual; Morita base change in quantum groupoids; Galois actions by finite quantum groupoids; On low-dimensional locally compactquantum groups; Multiplicative partial isometries and finitequantum groupoids; Multiplier Hopf *-algebras with positive integrals:A laboratory for locally compact quantum groups

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