Fetching the paper…
Reading the bibliography…
We prove that an arbitrary (not necessarily countably generated) Hilbert $G$-$\cla$ module on a G-C^* algebra $\cla$ admits an equivariant embedding into a trivial $G-\cla$ module, provided G is a compact Lie group and its action on $\cla$ is ergodic.
K. Shiga, Representations of a compact group on a Banach space, J. Math. Soc. Japan 7
1955
Earlier work this paper cites.
S. Albeverio and R. Hoegh-Krohn, Ergodic actions by compact groups on C ∗ C^{*} -algebras, Math. Z. 174
1980
Earlier work this paper cites.
R. Hoegh-Krohn, M. B. Landstad and E. Stormer, Compact ergodic groups of automorphisms, Ann. Math. (2) 114
1981
Earlier work this paper cites.
J. A. Mingo and W. J. Philips, Equivariant triviality theorems for Hilbert C ∗ C^{*} -modules, Proc. Amer. Math. Soc. 91
1984
Cited alongside, same era.
E. C. Lance, Hilbert C ∗ C^{*} -modules : A toolkit for operator algebraists , London Math. Soc. Lect. Note Ser. Vol. 210, Cambridge University Press, 1995
1995
Cited alongside, same era.
P. S. Chakraborty, D. Goswami and K. B. Sinha, A covariant quantum stochastic dilation theory, Stochastics in finite and infinite dimensions , pp. 89-99, Trends Math., Birkhäuser Boston, Boston, MA, 2001
2001
Later among the works it cites.
D. Goswami and K. B. Sinha, Quantum Stochastic Calculus and Noncommutative Geometry , Cambridge Tracts in Mathematics 169
2007
Closest in time.
alphaXiv searches the wider corpus for related work and actual follow-ups.
alphaXiv is searching for related work…