arXiv Analytics

Sign in

arXiv:math/9711208 [math.FA]AbstractReferencesReviewsResources

Reflexivity of the automorphism and isometry groups of the suspension of $B(H)$

Lajos Molnar, M. Gyory

Published 1997-11-26Version 1

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 $C_0(\mathbb R)\otimes B(H)$ is an automorphism, respectively a surjective isometry.

Categories: math.FA
Subjects: 46L40, 47B48, 46E40, 46L80
Related articles: Most relevant | Search more
arXiv:math/9706213 [math.FA] (Published 1997-06-11)
The automorphism and isometry groups of $l_\infty(N, B(H))$ are topologically reflexive
arXiv:1703.06760 [math.FA] (Published 2017-03-20)
On the reflexivity of $\mathcal{P}_{w}(^{n}E;F)$
arXiv:math/9404209 [math.FA] (Published 1994-04-14)
Factorization and Reflexivity on Fock spaces

Links

Toolbox