Abstract
AbstractWe construct and examine an operator space $X$, isometric to $\ell_2$, such that every completely bounded map from its subspace $Y$ into $X$ is a compact perturbation of a linear combination of multiples of a shift of given multiplicity and their adjoints. Moreover, every completely bounded map on $X$ is a Hilbert–Schmidt perturbation of such a linear combination.
Publisher
Cambridge University Press (CUP)
Cited by
1 articles.
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1. Hyperreflexivity and operator ideals;Journal of Functional Analysis;2007-05