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 (λ, θ)-continuous functions
In the paper, we introduce and investigate basic properties of a new class of functions between topological spaces called strongly (λ, θ)-continuous functions which is stronger than λ-continuous functions.
Between closed sets andg-closed sets
Quite recently, by using semi-open (resp.α-open, preopen,β-open) sets in a topological space, the notions ofsg*-closed (resp.αg*-closed,pg*-closedβg*-closed) sets are indroduced and investigated in [8]. These subsets place between closed sets andg-closed sets due to Levine [5]. In this paper, we introduce the notion ofmg*-closed sets and obtain the unified theory for collections of subsets between closed sets andg-closed sets.