Embedding uniformly convex spaces into spaces with very few operators
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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 0. 2011 Elsevier Inc.
Journal of Functional Analysis
author list (cited authors)
Argyros, S. A., Freeman, D., Haydon, R., Odell, E., Raikoftsalis, T. h., Schlumprecht, T. h., & Zisimopoulou, D.
complete list of authors
Argyros, SA||Freeman, D||Haydon, R||Odell, E||Raikoftsalis, Th||Schlumprecht, Th||Zisimopoulou, D