关于K- t1 /2空间(K=α,p,β,s & pr)的研究进展

T. K. Raman, V. Kumari
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引用次数: 0

摘要

本文的框架是对α, p,β,s和pr的-T1/2空间的最新研究工作进行投影,并对其基本性质进行概览。然而,这些空间的结构和特征并不总是那么容易理解。这些空间在研究数字拓扑中的某些对象时非常有用,E.D.Khalinmsky等(23)表明,数字线是t1 /2空间的一个典型例子,其中闭集和g-闭集重合。1. 分离公理是拓扑学中重要而有趣的概念之一,它用于构造拓扑空间的受限类,如-T1/2空间,其中= α, p,β,s& pr(即。以前经常)。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Recent Research Discourses on K-T1/2 Spaces (K=α,p,β,s & pr)
Framing of this paper is to project the recent research work on -T1/2 spaces where = α, p,β,s & pr and to overview their fundamental properties at a glance. However, the structure and characteristics possessed by these spaces are not always that easy to comprehend. These spaces are very useful in the study of certain objects in digital topology viz E.D.Khalinmsky et.al(23) showed that the digital line is a typical example of a T1/2-space in which the closed sets and g- closed sets coincide. 1. Introduction & Preliminaries : Being one among the important and interesting concepts in Topology, separation axioms are used to coin restricted classes of topological spaces as -T1/2 spaces where = α, p,β,s& pr(i.e. pre regular).
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