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On linear homeomorphisms of spaces of continuous functions on Hattori spaces

机译:哈托里空间连续函数空间的线性同源体

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For a subset A of the real line R, the Hattori space H(A) is a topological space whose underlying point set is the real R and whose topology is defined as follows: points from A possess the usual Euclidean neighbourhoods while remaining points are given the neighbourhoods of the Sorgenfrey line. We consider the linear homeomorphisms between the spaces C-p(H(A)), C-p(H(B)) and C-p(S), where H(A) and H(B) are Hattori spaces and S is Sorgenfrey line. (C) 2020 Elsevier B.V. All rights reserved.
机译:对于真实线R的子集A,Hattori空间H(a)是拓扑空间,其底层集合是真实的R,其拓扑定义如下:来自A的点具有通常的欧几里德街区,同时给出剩余点Sorgenfrey线的社区。我们考虑空间C-P(h(a)),c-p(h(b))和c-p(h(a)和h(b)之间的线性同胚,其中H(a)和h(b)是哈托仑空间,s是sorgenfrey线。 (c)2020 Elsevier B.v.保留所有权利。

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