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On Bounded Operators on a Banach Space and Derivations on Projective Tensor Algebras

机译:Banach空间上的有界算子和投影张量代数的导数

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We consider a Banach space endowed with a shrinking basis. Then we describe the structure of derivations on the projective Banach algebra which are induced by bounded linear operators on . If the underlying space has no such basis our results are no longer applicable. However, if is the space of absolutely convergent complex series we establish a relationship between bounded derivations on and bounded derivations on
机译:我们认为具有缩小基础的Banach空间。然后我们描述了由Banach上有界线性算子引起的投影Banach代数的导数的结构。如果基础空间没有这种基础,我们的结果将不再适用。但是,如果绝对收敛的复数级数的空间是,则我们建立的有界导数和的有界导数之间的关系

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