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Finite dimensional invariant subspaces for algebras of linear operators and amenable Banach algebras

机译:线性算子和可依Banach代数的有限维不变子空间

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We study a finite dimensional invariant subspace property similar to Fan's Theorem on semigroups for arbitrary Banach algebras A in terms of amenability of X(A, phi), the closed subalgebra of A generated by the set of all maximal elements in A with respect to a character phi. As a consequence, we offer some applications to the measure algebra M(G) and the generalized Fourier algebra A(p)(G) of a locally compact group G. (C) 2016 Elsevier Inc. All rights reserved.
机译:我们研究了与任意Banach代数A的半群上的范定理类似的有限维不变子空间性质,关于X(A,phi)的适应性,A的闭合​​子代数由A中所有最大元素的集合相对于a产生。字符phi。因此,我们为局部紧致群G的度量代数M(G)和广义傅立叶代数A(p)(G)提供了一些应用。(C)2016 Elsevier Inc.保留所有权利。

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