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B-closed spaces

Sarbak M. S.

Demonstratio Mathematica

2012

Vol. 45, nr 1

203-214

We introduce and study B-closed spaces. This class of spaces is a subclass of both S-closed spaces and p-closed spaces.

On the notion of (gamma, s)-continuous functions

Ekici E.

Demonstratio Mathematica

2005

Vol. 38, nr 3

715--727

In 2002, Noiri and Jafari studied the notion of (0, s-continuous functions due to Thompson [Proc. Amer. Math. Soc. 60 (1976) 335-338]. In this paper, a new generalization of (0, s-continuity which is called (gamma, s)-continuity is introduced and studied. Furthermore, characterizations, basic properties, preservation theorems of (gamma,s)- continuous functions and relationships between (gamma, s)-continuous functions and the other types of functions are investigated and obtained.