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      An intelligent multiple-criteria decision-making approach based on sv-neutrosophic hypersoft set with possibility degree setting for investment selection

      , , ,
      Management Decision
      Emerald

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          Abstract

          Purpose

          The main purpose of this article is to characterize a novel neutrosophic hypersoft set hybrid called possibility single-valued neutrosophic hypersoft set (psv-NHSS) for evaluation of investment projects by using its aggregation operations and decision-support system.

          Design/methodology/approach

          Two approaches are employed in this article: set-theoretic approach and algorithmic approach. The former one is used to characterize the novel notion of psv-NHSS and its aggregations. The later one is used to construct a decision-support system by using the aggregations like core matrix, maximum-valued decision, minimum-valued decision and scoring-valued decision of psv-NHSS. The adopted algorithm is implemented in real-world scenario of hydroelectric power station project evaluation for investment purpose.

          Findings

          The proposed model is more flexible and reliable as it addresses the limitations of literature on neutrosophic set, neutrosophic soft set and other fuzzy set-like models by considering possibility degree, hypersoft setting and neutrosophic setting collectively.

          Research limitations/implications

          It has limitations for decision-making situations where selection of parameters is of uncertain nature.

          Practical implications

          The scope of this study may cover a wide range of applications in many fields of mathematical sciences like artificial intelligence, optimization, multiple-criteria decision-making (MCDM), theoretical computer science, soft computing, mathematical statistics, etc.

          Originality/value

          The proposed model bears the characteristics of most of the relevant existing models collectively and fulfills their insufficiencies by introducing a novel approximate mapping.

          Related collections

          Most cited references30

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          Fuzzy sets

          L.A. Zadeh (1965)
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            • Abstract: not found
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            Intuitionistic fuzzy sets

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              • Record: found
              • Abstract: not found
              • Article: not found

              Fuzzy sets as a basis for a theory of possibility

              L.A. Zadeh (1978)
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                Author and article information

                Contributors
                (View ORCID Profile)
                Journal
                Management Decision
                MD
                Emerald
                0025-1747
                May 31 2022
                March 16 2023
                May 31 2022
                March 16 2023
                : 61
                : 2
                : 472-485
                Article
                10.1108/MD-04-2022-0462
                f2dfbd36-1606-48fd-b136-d4c281a16fdc
                © 2023

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