Article ID | Journal | Published Year | Pages | File Type |
---|---|---|---|---|
4591464 | Journal of Functional Analysis | 2012 | 25 Pages |
Abstract
We prove that every separable uniformly convex Banach space X embeds into a Banach space Z which has the property that all bounded linear operators on Z are compact perturbations of scalar multiples of the identity. More generally, the result holds for all separable reflexive Banach spaces of Szlenk index ω0.
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