Reflexivity of the automorphism and isometry groups of the suspension of B(H)
Abstract
The aim of this paper is to show that the automorphism and isometry groups of the suspension of B(H), H being a separable infinite dimensional Hilbert space, are algebraically reflexive. This means that every local automorphism, respectively local surjective isometry of C0( R) B(H) is an automorphism, respectively a surjective isometry.
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