arXiv:math/9706213 [math.FA]AbstractReferencesReviewsResources
The automorphism and isometry groups of $l_\infty(N, B(H))$ are topologically reflexive
Published 1997-06-11Version 1
The aim of this note is to show that the automorphism and isometry groups of the C*-algebra $\l_\infty(N,B(H))$ of all bounded sequences in $B(H)$ are topologically reflexive which, as one of our former results shows, is not the case with the "scalar algebra" $l_\infty$.
Categories: math.FA
Related articles: Most relevant | Search more
arXiv:math/9705211 [math.FA] (Published 1997-05-30)
Reflexivity of the automorphism and isometry groups of some standard operator algebras
arXiv:math/9711208 [math.FA] (Published 1997-11-26)
Reflexivity of the automorphism and isometry groups of the suspension of $B(H)$
arXiv:0710.5839 [math.FA] (Published 2007-10-31)
Algebras of unbounded operators over the ring of measurable functions and their derivations and automorphisms