Title :
The SSP-Compactness in L-Topological Spaces
Author_Institution :
Dept. of Math., Wuyi Univ., Hangmen, China
Abstract :
In this paper, we introduce the SSP-compactness in L-topological spaces. It possesses the following properties: (1)SSP-compactness is hereditary for SSP-closed subsets, (2)SSP-compactness is preserved under SSP-irresolute mapping. (3) Every set with finite support is SSP-compactness. The SSP-compactness is defined for arbitrary L-subsets. It is described with α-net, α-filter, r-SSP-cover form and r+-finite intersection property.
Keywords :
set theory; topology; L-topological spaces; SSP-closed subsets; SSP-compactness; SSP-irresolute mapping; alpha-filter; alpha-net; tau-SSP-cover form; Frequency modulation; Fuzzy sets; Lattices; Presses; Radio frequency; System-on-a-chip; Compactness; L-topological spaces; Remote-neighborhood; SSP-closed set; SSP-compactness;
Conference_Titel :
Intelligent System Design and Engineering Application (ISDEA), 2010 International Conference on
Conference_Location :
Changsha
Print_ISBN :
978-1-4244-8333-4
DOI :
10.1109/ISDEA.2010.216
