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The Drazin spectrum of tensor product of Banach algebra elements and elementary operators

机译:Banach代数元素与基本算子的张量积的Drazin谱

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摘要

Given unital Banach algebras A and B and elements a ∈ A and b ∈ B, the Drazin spectrum of will be fully characterized, where is a Banach algebra that is the completion of A ? B with respect to a uniform crossnorm. To this end, however, first the isolated points of the spectrum of need to be characterized. On the other hand, given Banach spaces X and Y and Banach space operators S ∈ L(X) and T ∈ L(Y), using similar arguments the Drazin spectrum of τ_(ST) ∈ L(L(Y, X)), the elementary operator defined by S and T, will be fully characterized.
机译:给定单一的Banach代数A和B以及元素a∈A和b∈B,将完全刻画Drazin谱,哪里是A的完成的Banach代数? B关于统一的交叉范数。然而,为此,首先需要表征光谱的孤立点。另一方面,给定Banach空间X和Y以及Banach空间算子S∈L(X)和T∈L(Y),使用相似的论点τ_(ST)∈L(L(Y,X))的Drazin谱S和T定义的基本运算符将得到充分表征。

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