Balachandran, Krishnan; Sundaram, Palaniappan; Maki, Haruo Generalized locally closed sets and \(GLC\)-continuous functions. (English) Zbl 0851.54002 Indian J. Pure Appl. Math. 27, No. 3, 235-244 (1996). A subset \(S\) of a topological space \(X\) is called locally closed if \(S\) is the intersection of an open set and a closed set. This notion was investigated in a paper by I. Reilly and the reviewer [Int. J. Math. Math. Sci. 12, 417-424 (1989; Zbl 0676.54014)] in which they also introduced and studied the related notions of LC-irresoluteness, LC-continuity and sub-LC-continuity of functions. In the present paper the authors replace ‘locally closed’ by ‘generalized locally closed’, where a subset is generalized locally closed if it is the intersection of a g-open and a g-closed set, and they prove a bunch of results in the spirit of the above mentioned paper by Reilly and the reviewer. Reviewer: M.Ganster (Graz) Cited in 1 ReviewCited in 6 Documents MSC: 54A05 Topological spaces and generalizations (closure spaces, etc.) 54C08 Weak and generalized continuity Keywords:generalized locally closed set; GLC-continuous Citations:Zbl 0676.54014 PDFBibTeX XMLCite \textit{K. Balachandran} et al., Indian J. Pure Appl. Math. 27, No. 3, 235--244 (1996; Zbl 0851.54002)