Abstract
AbstractThe paper [3] proved a necessary algebraic condition for a Banach algebra A with finite-dimensional radical R to have a unique complete (algebra) norm, and conjectured that this condition is also sufficient. We extend the above theorem. The conjecture is confirmed in the case where A is separable and A/R is commutative, but is shown to fail in general. Similar questions for derivations are discussed.
Publisher
Cambridge University Press (CUP)
Cited by
1 articles.
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1. Some set-theory, Stone–Čech, and F-spaces;Topology and its Applications;2011-09