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A survey of certain algebraic equations in commutative C*-algebras

机译:换向C * -algebras的某些代数方程的调查

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Let X be a compact Hausdorff space and C(X) the commutative Banach algebia of all complex-valued continuous functions on X We will consider the following property of C(X) introduced by Karahanjan [13]: For every / C(X) there exist g 6 C(X) and positive integers p, q such that p does not divide q and gp = fq. We will characterize the property above in terms of topology of X We shall also compare the property to square-root closedness, or algebraic closedness of C(X).
机译:让X成为Compact Hausdorff Space,C(x)在X上的所有复合值连续功能的换向Banach algebia我们将考虑Karahanjan引入的C(x)的以下属性[13]:每一个/ c(x)存在G 6 C(x)和正整数p,q使得p不划分q和gp = fq。我们将在X的拓扑方面表征上面的财产,我们还应将该属性与Square-Root闭合,或C(x)的代数闭合。

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