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In this study, bitopological structure which is a more general structure than topological spaces is built on neutrosophic sets. The necessary arguments which are pairwise neutrosophic open set, pairwise neutrosophic closed set, pairwise neutrosophic closure, pairwise neutrosophic interior are defined and their basic properties are presented. The relations of these concepts with their counterparts in neutrosophic topological spaces are given and many examples are presented.
Electronic computers. Computer science, QA1-939, QA75.5-76.95, Mathematics, neutrosophic set; neutrosophic bitopological space; pairwise neutrosophic open (closed) set; pairwise neutrosophic interior; pairwise neutrosophic closure; pairwise neutrosophic neighbourhood.
Electronic computers. Computer science, QA1-939, QA75.5-76.95, Mathematics, neutrosophic set; neutrosophic bitopological space; pairwise neutrosophic open (closed) set; pairwise neutrosophic interior; pairwise neutrosophic closure; pairwise neutrosophic neighbourhood.
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