Neutrosophic soft semiregularization topologies and neutrosophic soft submaximal spaces

In this study, we aim to investigate the neutrosophic soft semiregularization spaces associated with neutrosophic soft topological spaces. We introduce the concept of neutrosophic soft submaximal spaces and prove that corresponding to each neutrosophic soft topological space, there always exists a neutrosophic soft submaximal space which is an expansion of the given space. It is shown that neutrosophic soft submaximal and neutrosophic soft semiregular spaces are closely associated with those spaces which are minimal or maximal in accordance with certain types of properties which is called neutrosophic soft semiregular properties in this document. This has been an inspiration for us to deal with different characteristics for examination whether these are neutrosophic soft semiregular ones. After all, we adapt some certain mappings defined in some other types of topological spaces to neutrosphic soft topological spaces and their behaviours are investigated when either or both the domain and codomain spaces are replaced by their semiregularization spaces.