2020
DOI: 10.1002/int.22279
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A novel fuzzy hybrid neutrosophic decision‐making approach for the resilient supplier selection problem

Abstract: The objectives of this study are to mitigate the risk and disturbances to the supply chain, to offer required models for resolving the complex issues that arise, and to maintain the stability of the support system. Also, the uncertain conditions in a supply chain force decisionmakers and experts to adopt a fuzzy-based evaluation 1 −

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Cited by 72 publications
(58 citation statements)
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“…In this study, the real‐time criterion (0.098) had a high and significant contribution, as shown in Table 13. Based on that, the relative criteria weights computed using Equation (17) 143 produced 31 scenarios of criteria weight changing, where the elasticity coefficient ( α c ) was used to compute the relative offset of all other criteria weights over the criterion of the higher significant contribution (real‐time criterion), as shown in Table 16. w c = )( 1 w s × )( w c o / W c 0 ) = w c o normalΔ x α c , where w s is the higher significant contribution. w c o represents the original weight values computed using the IT2TR‐FWZIC method. W c 0 is the summation value of original weights for the changing criteria weight values. normalΔ x is the range of the changes applied to the weight values of the 12 smart key concepts (criteria), representing the limit values of the real‐time criterion, which were 0.0980 normalΔ x 0.9020 . …”
Section: Evaluation Processesmentioning
confidence: 99%
“…In this study, the real‐time criterion (0.098) had a high and significant contribution, as shown in Table 13. Based on that, the relative criteria weights computed using Equation (17) 143 produced 31 scenarios of criteria weight changing, where the elasticity coefficient ( α c ) was used to compute the relative offset of all other criteria weights over the criterion of the higher significant contribution (real‐time criterion), as shown in Table 16. w c = )( 1 w s × )( w c o / W c 0 ) = w c o normalΔ x α c , where w s is the higher significant contribution. w c o represents the original weight values computed using the IT2TR‐FWZIC method. W c 0 is the summation value of original weights for the changing criteria weight values. normalΔ x is the range of the changes applied to the weight values of the 12 smart key concepts (criteria), representing the limit values of the real‐time criterion, which were 0.0980 normalΔ x 0.9020 . …”
Section: Evaluation Processesmentioning
confidence: 99%
“…Step 5: Evaluation and selection of candidates that meet additional criterion s C . The evaluation is conducted by applying expression (3) (Pamucar et al, 2020b(Pamucar et al, , 2020c). If we assume that we chose as the dominant criterion, the final grade of the candidate is defined by applying the following expression: If the number of candidates who meet the dominant criterion is higher than the number of needed candidates, then the first p of candidates ranked by…”
Section: Multiple-criteria Evaluation Model For Medical Professionals Assigned To Covid Hospitalsmentioning
confidence: 99%
“…To date, plenty of techniques have been widely developed in neutrosophic environments to solve problems in different fields. Recently, Long et al (2019) extended the association matrix into neutrosophic environments for addressing fuzzy clustering issues; Pamucar et al (2020) presented a hybrid decision method to select suitable suppliers under neutrosophic circumstances; and Abdel‐Basset et al (2020) scheduled the time in projects and assessed the linear time–cost tradeoffs with neutrosophic numbers. However, few pricing decisions have been made within a neutrosophic environment.…”
Section: Literature Reviewmentioning
confidence: 99%