摘要
The concepts of covering dimension,small inductive dimension and large inductive dimension for topological spaces are extended to L-topological spaces using the quasi-coincidence relation.Besides getting some characterizations,it is also seen that all these characterizations are good in the sense of Lowen.
The concepts of covering dimension, small inductive dimension and large inductive dimension for topological spaces are extended to L-topological spaces using the quasi-coincidence relation. Besides getting some characterizations, it is also seen that all these characterizations are good in the sense of Lowen.
出处
《模糊系统与数学》
CSCD
北大核心
2009年第3期82-89,共8页
Fuzzy Systems and Mathematics
关键词
模糊数学
理论
发展
模糊集
Fuzzy Topology
Covering Dimension
Inductive Dimensions