Asokan, Raghavan; Nethaji, Ochanan; Rajasekaran, Ilangovan New generalized closed sets in ideal nanotopological spaces. (English) Zbl 1463.54002 Bull. Int. Math. Virtual Inst. 9, No. 3, 535-542 (2019). Summary: We have introduce \(\mathcal{L}\)-\(nI_g\)-closed subsets, \(\mathcal{S}\)-\(nI_g\)-closed subsets, \(\mathcal{R}\)-\(nI_g\)-closed subsets and \(nI^*\)-\(\mathcal{O}\)-sets in this paper. Also we have discussed their properties related to other subsets. MSC: 54A05 Topological spaces and generalizations (closure spaces, etc.) 54A10 Several topologies on one set (change of topology, comparison of topologies, lattices of topologies) 54C05 Continuous maps 54C08 Weak and generalized continuity 54C10 Special maps on topological spaces (open, closed, perfect, etc.) Keywords:\(nI^*\)-\(\mathcal{O}\)-set; \(\mathcal{L}\)-\(nI_g\)-closed subsets; \(\mathcal{S}\)-\(nI_g\)-closed subsets and \(\mathcal{R}\)-\(nI_g\)-closed subsets PDFBibTeX XMLCite \textit{R. Asokan} et al., Bull. Int. Math. Virtual Inst. 9, No. 3, 535--542 (2019; Zbl 1463.54002)