QuantumSU(2) andE(2) groups. Contraction procedure

Author:

Woronowicz S. L.

Publisher

Springer Science and Business Media LLC

Subject

Mathematical Physics,Statistical and Nonlinear Physics

Reference18 articles.

1. Baaj, S., Julg, P.: Théorie bivariant de Kasparow et opérateur non bornés dans lesC *-modules hilbertiens. C. R. Acad. Sci. Paris, Série I,296, 875–878 (1983), see also Baaj, S.: Multiplicateurs non bornés, Thèse 3ème Cycle, Université Paris VI, 11 Decembre 1980

2. Barut, A.O., Raczka, R.: Theory of group representations and applications. Warszawa: PWN-Polish Scientific Publishers 1977

3. Celeghini, E., Giachetti, R., Sorace, E., Tarlini, M.: Three-dimensional quantum groups from contractions ofSU(2)q. J. Math. Phys.31, 2548–2551 (1990)

4. Celeghini, E., Giachetti, R., Sorace, E., Tarlini, M.: The quantum Heisenberg groupH(1) q . J. Math. Phys.32, 1155–1158 (1991)

5. Celeghini, E., Giachetti, R., Sorace, E., Tarlini, M.: The three-dimensional Euclidean quantum groupE(3)q, and itsR-matrix. J. Math. Phys.32, 1159–1165 (1991)

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