KLI

On Quasiopen Sets

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Alternative Title
準개집합에 관하여
Abstract
雙위상공간상에서 準개집합을 정의하고 또한 準T₁공간을 정의하여, 일반위상공간상에서 만족되는 정리(T₁공간이 되기위한 필요충분조건?? singleton subset 모두가 closed이다)가 雙위상공간상에서도 마찬가지로 만족됨을 보인다.
In a bitopological space, we define a quasiopenset and a quasi T₁-space as well. And we show that the theorem satisfied in a general topological space (A topological space is T₁-space iff every singleton subset is closed) is also constitued in the bitopological space.
In a bitopological space, we define a quasiopenset and a quasi T₁-space as well. And we show that the theorem satisfied in a general topological space (A topological space is T₁-space iff every singleton subset is closed) is also constitued in the bitopological space.
Author(s)
Chae, Gyu IhnJain, P. D.Maheshwari, S. N.
Issued Date
1980
Type
Research Laboratory
URI
https://oak.ulsan.ac.kr/handle/2021.oak/5035
http://ulsan.dcollection.net/jsp/common/DcLoOrgPer.jsp?sItemId=000002025472
Alternative Author(s)
채규인Jain, P. D.Maheshwari, S. N.
Publisher
연구논문집
Language
eng
Rights
울산대학교 저작물은 저작권에 의해 보호받습니다.
Citation Volume
11
Citation Number
2
Citation Start Page
291
Citation End Page
292
Appears in Collections:
Research Laboratory > University of Ulsan Report
공개 및 라이선스
  • 공개 구분공개
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