SOFT ß-LOCALLY CLOSED SPACES IN SOFT TOPOLOGICAL SPACES

The soft set theory is a new mathematical tool for dealing with uncertainties that are free from diculties that have troubled the usual theoretical approaches. In this paper, we continue investigating the properties of soft ß-open and soft ß-closed sets interms of soft ß-locally closed, soft ß*- locally closed, soft ß**-locally closed sets, soft ß-lc continuous functions and soft ß-lc irresolute functions. Also, their properties are studied in detail with suitable examples, which will strengthen the foundations of the theory of soft topological spaces.