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Different Forms of Triangular Neutrosophic Numbers, De-Neutrosophication Techniques, and their Applications
by
Avishek Chakraborty 1,2, Sankar Prasad Mondal 3
, Ali Ahmadian 4,*, Norazak Senu 4, Shariful Alam 5 and Soheil Salahshour 2
1
Department of Basic Science, Narula Institute of Technology, Agarpara, Kolkata 700109, India
2
Department of Mathematics, Indian Institute of Engineering Science and Technology, Shibpur, Howrah 711103, India
3
Department of Mathematics, Midnapore College (Autonomous), Midnapore, West Midnapore 721101, India
4
Laboratory of Computational Sciences and Mathematical Physics, Institute for Mathematical Research, University Putra Malaysia, Serdang 43400 UPM, Malaysia
5
Young Researchers and Elite Club, Mobarakeh Branch, Islamic Azad University, Mobarakeh, Iran
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Abstract
In this paper, we introduce the concept of neutrosophic number from different viewpoints. We define different types of linear and non-linear generalized triangular neutrosophic numbers which are very important for uncertainty theory. We introduced the de-neutrosophication concept for neutrosophic number for triangular neutrosophic
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In this paper, we introduce the concept of neutrosophic number from different viewpoints. We define different types of linear and non-linear generalized triangular neutrosophic numbers which are very important for uncertainty theory. We introduced the de-neutrosophication concept for neutrosophic number for triangular neutrosophic numbers. This concept helps us to convert a neutrosophic number into a crisp number. The concepts are followed by two application, namely in imprecise project evaluation review technique and route selection problem.
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