Year: 2015
Type: article
Abstract: A set A in a topological space (X, $\tau$) is said to be $\breve{g}$-closed set if cl(A)$\subseteq$U whenever $A\subseteq U$ and U is B-open in X. In this paper, we introduce $\breve{g}$-closed map from a topological space X to a topological space Y as the image of every closed set is $\breve{g}$-closed, and also we prove that the composition of two $\breve{g}$-closed maps need not be a $\breve{g}$- closed map. We also obtain some properties of $\breve{g}$-closed maps.
Institution: Periyar University
Language: English
Subfield: Geometry and Topology
Field: Mathematics
Domain: Physical Sciences
Open Access status: diamond
OpenAlex ID: W7215312971