Topological structures of fuzzy neutrosophic rough sets

Authors

  • C. Antony Crispin Sweety

Abstract

In this paper, we examine the fuzzy neutrosophic relation having a special property that can be equivalently characterised by the essential properties of the lower and upper fuzzy neutrosophic rough approximation
operators. Further, we prove that the set of all lower approximation sets based on fuzzy neutrosophic equivalence
approximation space forms a fuzzy neutrosophic topology. Also, we discuss the necessary and sufficient conditions such that the FN interior (closure) equals FN lower (upper) approximation operator. 

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Published

2015-12-01

Issue

Section

SI#1,2024: Neutrosophical Advancements And Their Impact on Research

How to Cite

C. Antony Crispin Sweety. (2015). Topological structures of fuzzy neutrosophic rough sets. Neutrosophic Sets and Systems, 9, 50-57. https://fs.unm.edu/nss8/index.php/111/article/view/3925