On Strongly g*-continuous Maps and Pasting Lemma in Topological Spaces
The objective of the present paper is to introduce new classes of functions called Strongly g∗-continuous maps .We obtain some characterizations of these classes and several properties are studied.Also we prove Pasting lemma for Strongly g∗-continuous maps.
Strongly \({g^{*}}\)-Closed Graph Function with Strongly-\({T_{i}{^{g^{*}}}}\) Spaces
In this paper, we introduce the graph function called Strongly \(g^{*}\)-closed graph function and studied some of their properties.
Between closed sets and *g - closed sets
–closed sets ( Iω-closed sets ) and further properties of Iˆg-closedsets are investigated. In this paper, we introduce the notion ofImω-closed sets and obtain the unified characterizations for certain families of subsets between -closed sets and Iω-closed setsin an ideal topological space