L-拓扑空间中理想的层次收敛理论  

The Stratiform Convergence Theory for Ideal in L-Topological Spaces

作　　者：孟广武[1,2] MENG Guang-wu(School of Mathematics Science,Liaocheng University,Liaocheng 252000,Shandong,China;School of Mathematics and Statistics,Kashi University,Kashi 844000,Xinjiang,China)

机构地区：[1]聊城大学数学科学学院,山东聊城252000 [2]喀什大学数学与统计学院,新疆喀什844000

出　　处：《喀什大学学报》2021年第6期1-6,共6页Journal of Kashi University

摘　　要：在L-拓扑空间中,以D_(α)-闭集(层次闭集)为基础,引入了分子的层次远域与层次附着点等概念,进而定义了理想的层次极限点和层次聚点,并研究了它们的基本性质,形成了理想的层次收敛理论.In L-topological spaces,based on Dα-closed set(stratiform closed set),the conceps of stratiform remote neighborhood and stratiform attachment point for molecule are introduced,and then limit point and accumulation point of ideal are definited,their basic properties are studied,the the stratiform convergence theory for ideal is set up.

关 键 词：L-拓扑学 层次闭集 理想 层次收敛 

分 类 号：O189.13[理学—数学]