Interval Valued Pentapartitioned Neutrosophic Graphs with an Application to MCDM
Said Broumi,
Laboratory of Information Processing, Faculty of Science Ben M’Sik, University of Hassan II, Casablanca, MoroccoD Ajay,
Department of Mathematics, Sacred Heart College (Autonomous), Tamilnadu, IndiaP Chellamani,
Department of Mathematics, Sacred Heart College (Autonomous), Tamilnadu, IndiaLathamaheswari Malayalan,
Department of Mathematics, Hindustan Institute of Technology & Science, Chennai, IndiaMohamed Talea,
Laboratory of Information Processing, Faculty of Science Ben M’Sik, University of Hassan II, Casablanca, MoroccoAssia Bakali,
Ecole Royale Navale-Boulevard Sour Jdid, MoroccoPhilippe Schweizer,
Independent researcher, SwitzerlandSaeid Jafari,
College of Vestsjaelland South Herrestarede 11, DenmarkAbstract
The concept of interval valued pentapartitioned neutrosophic set is the extension of interval-valued neutrosophic set, quadripartitioned neutrosophic set, interval valued quadripartitioned neutrosophic set and pentapartitioned neutrosophic set. The powerful mathematical tool known as the interval valued pentapartitioned neutrosophic set divides indeterminacy into three separate components: unknown, contradiction, and ignorance. There are several applications for graph theory in everyday life, and it is a rapidly growing topic. The concept of an interval valued pentapartitioned neutrosophic set is used in graph theory. A decision-making method ( multicriteria, MCDM) is proposed by using the developed Interval valued Pentapartitioned Neutrosophic set with a numerical illustration. In this paper, as an extension of interval valued neutrosophic graph theory, we introduce the notions of Interval-Valued Pentapartitioned Neutrosophic Graph (IVPPN-graph) with degree, size, and order of an IVPPN-graph.
Keywords
Neutrosophic Set; Interval valued Pentapartitioned Neutrosophic sets; Neutrosophic Graph; IVPPN-Graph..Browse Issue
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