Some Properties of s*g-Locally Closed Sets

In this paper we continue the study of $s^*g$ - locally closed sets and $s^*g$ - submaximal spaces in general topology. In particular it is proved that s*g-locally closed sets are closed under finite intersections. Also some implications of s*g-locally closed sets are given and we establish that some implications are not reversible, which are justified with suitable examples. Further some distinct notions of s*glc-continuity are introduced and we discuss some of their consequences like the composition of two s^*glc-continuous functions and the restriction maps of s^*glc-continuity.