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Winter School on Operator Algebras
operator algebras
A characterization of higher derivations on Banach algebras
Let A be a Banach algebra and let every module-valued derivation from A to any Banach A-bimodule be continuous. We show that if {dm} is a higher derivation from A to a Banach algebra B with continuous d0, then there exist ...
Derivations of Operator Algebras, Automatic Closability
In this note we review briefly the subject of bounded and unbounded derivations
of operator algebras (C?-and W?-algebras). In particular, we mention some results on closability
and continuity of such derivations. ...
A kaplansky theorem for JB*-algebras
We provide a new proof of a previously known result, namely every (not necessarily complete) algebra norm on a JB*-algebra generates a topology stronger than the one of the JB*-norm. As a consequence, if θ is a homomorphisrn ...
Modules, annihilators and module derivations of JB * -algebras
In this paper we study modules and module derivations of JB*-algebras. We prove some results for annihilators of submodules, and we also prove the continuity of module derivations of JB*-algebras to Banach Jordan modules ...
Maps preserving Fredholm or semi-Fredholm elements relative to some ideal
We consider the Calkin algrbra C(A) and the Fredholm theory in a Banach algebra A, relative to some fixed ideal F of A. Our aim is to study linear maps between unital Banach algebras A and B which are surjective up to the ...
Simple reduced Lp-operator crossed products with unique trace
Given p>1, let G be a countable Powers group, and let
(G, A, a) be a separable nondegenerately representable isometric G-Lp-operator
algebra. We show that if A is unital and G-simple then the reduced ...
Automatic continuity of higher derivations on JB*-algebras
We study automatic continuity of higher derivations from JB*-algebras to Banach Jordan Algebras