Fouad Chaatit
Published 1996-02-29Version 1
We show that any separable stable Banach space can be represented as a group of isometries on a separable reflexive Banach space, which extends a result of S. Guerre and M. Levy. As a consequence, we can then represent homeomorphically its space of types.
Models for q-commutative tuples of isometries
Representation of Compact Operators between Banach spaces
On 2-local *-automorphisms and 2-local isometries of B(H)
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