journal article
Jul 01, 1984
The classification of rational rotationC *-algebras
Topics
No keywords indexed for this article. Browse by subject →
References
9
[1]
S. Albeverio andR. H�egh-Krohn, Ergodic actions by compact groups onC *-algebras. Math. Z.174, 1?17 (1980).
10.1007/bf01215076
[2]
G.Henrard, Duality and a fixed point theorem for almost periodicC *-crossed products. Preprint Leuven 1982.
[3]
R. H�egh-Krohn andT. Skjelbred, Classification ofC *-algebras admitting ergodic actions of the two-dimensional torus. J. Reine Angew. Math.328, 1?8 (1981).
10.1515/crll.1981.328.1
[4]
F. Krauss andT. C. Lawson, Examples of homogeneousC *-algebras. Mem. Amer. Math. Soc.148, 153?164 (1974).
[5]
D. Olesen, G. K. Pedersen andM. Takesaki, Ergodic actions of compact abelian groups. J. Operator Theory3, 237?269 (1980).
[6]
G. K.Pedersen,C *-algebras and their automorphism groups. London Math. Soc. Monographs14, New York 1979.
[7]
M. A. Rieffel, Induced representations ofC *-algebras. Adv. Math.13, 176?257 (1974).
10.1016/0001-8708(74)90068-1
[8]
M. A. Rieffel,C *-algebras associated with irrational rotations. Pacific J. Math.93, 415?429 (1981).
10.2140/pjm.1981.93.415
[9]
M. A. Rieffel, The cancellation theorem for projective modules over irrational rotationC *-algebras. Proc. London Math. Soc.47 (2), 285?302 (1983).
10.1112/plms/s3-47.2.285
Metrics
12
Citations
9
References
Details
- Published
- Jul 01, 1984
- Vol/Issue
- 43(1)
- Pages
- 79-83
- License
- View
Authors
Cite This Article
Marc De Brabanter (1984). The classification of rational rotationC *-algebras. Archiv der Mathematik, 43(1), 79-83. https://doi.org/10.1007/bf01193614
Related
You May Also Like
Normalized solutions of nonlinear Schrödinger equations
Thomas Bartsch, Sébastien de Valeriola · 2012
166 citations
An observation on the degrees of projective representations of the symmetric and alternating group over an arbitrary field
Ascher Wagner · 1977
43 citations