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Fuzzifying topologies on the space of linear operators

机译:线性算子空间上的模糊拓扑

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摘要

We introduce the notion of fuzzifying topologies on the space of linear operators. The concepts of fuzzifying topologies of point-wise convergence, bounded convergence, and complete bounded convergence are presented. We prove a sufficient and necessary condition for which the fuzzifying topologies are compatible with the structure on the space of linear operators. The Hausdorff separation of a fuzzifying topology on the space of linear operators is discussed. Specially, the net convergence, fuzzy boundedness, and fuzzy continuity of evaluation mappings in the fuzzifying topological linear space of pointwise convergence are investigated.
机译:我们介绍了线性算子空间上的模糊拓扑概念。提出了模糊模糊的逐点收敛,有界收敛和完全有界收敛的概念。我们证明了模糊化拓扑与线性算子空间上的结构兼容的充分必要条件。讨论了线性算子空间上模糊拓扑的Hausdorff分离。特别地,研究了模糊模糊的逐点收敛线性空间中评估映射的净收敛性,模糊有界性和模糊连续性。

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