5 results on '"Du Yuan-Wei"'
Search Results
2. Dynamic multicriteria group decision-making method with automatic reliability and weight calculation.
- Author
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Du, Yuan-Wei and Zhong, Jiao-Jiao
- Subjects
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GROUP decision making , *CHANGE (Psychology) , *PROBLEM solving , *DECISION making , *ENTROPY - Abstract
• Multicriteria group decision-making (MCGDM) is performed dynamically. • Dynamic MCGDM method with automatic reliability and weight is proposed. • The method of automatically determining reliability is constructed based on evidence distance. • The method of automatically determining weight is constructed based on Deng entropy. • Generalized combination rule is used to solve MCGDM problem with two parameters. With the increasing complexity of socioeconomic environments, multicriteria group decision-making (MCGDM) has attracted increasing attention from researchers. Experts' weight and reliability are crucial to MCGDM and have an important influence on decision-making accuracy. In reality, an expert's weight and reliability might vary with the influence of factors such as changes in expert psychology and the collection of additional information. Thus, this study proposes a dynamic MCGDM method with automatic reliability and weight calculation. First, we introduce a generalized combination rule into MCGDM and propose methods for automatically determining experts' weight and reliability by mining evidence. Here, experts' weight can be calculated according to the entropy of evidence, while experts' reliability can be calculated according to evidence distance from the perspectives of horizontal comparison and longitudinal comparison. Then, the consensus-reaching process is taken into account in MCGDM; experts are allowed to modify and change their judgments, and experts' weight and reliability can be automatically updated in each round of interaction. Finally, we provide an illustrative example and make some comparisons to demonstrate the applicability and advantages of the proposed method. [ABSTRACT FROM AUTHOR]
- Published
- 2023
- Full Text
- View/download PDF
3. Group decision-making method with trust-based weight and reliability parameters.
- Author
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Wang, Su-Su and Du, Yuan-Wei
- Subjects
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GROUP decision making , *TRUST , *INFORMATION measurement , *INFORMATION resources - Abstract
• Developing the combination rule for evidences by introducing trust as the third parameter, following weight and reliability. • Proposing a more generalized method for full stage group decision-making with a broader range of application. • Presenting a fresh perspective on achieving consensus based on the relationships among trust, weight, and reliability. • Proposing a novel method for dynamically determining weight and reliability parameters based on their respective definitions. Recent studies on group decision-making (GDM) have highlighted the significance of the reliability parameter, which is considered to be the second critical parameter, after weight, of an information source. In practice, trust among decision makers (DMs) also should receive attention because of the interaction among DMs. Thus, in this study, we introduce trust as a third parameter and focus on differentiating among these three information parameters. First, we apply the generalized combination (GC) rule to extract and fuse individual information. Then, we implement the procedures of consensus measure and information selection based on similarity. Next, we adjust the selected inconsistent information using trust-based weight and reliability parameters to facilitate group consensus. During the consensus reaching process, the weight and reliability parameters are dynamically and differentially determined. Finally, the proposed method is summarized as a GDM framework. We introduce a case simulation study to verify the feasibility of the proposed method and conduct a numerical comparison and comparative discussion to demonstrate that the proposed method provides a fresh perspective on developing GDM with consensus. In particular, this framework is suitable for addressing GDM problems involving uncertainty in high-dimensional information with wide discrepancy. [ABSTRACT FROM AUTHOR]
- Published
- 2024
- Full Text
- View/download PDF
4. Knowledge structure-based consensus-reaching method for large-scale multiattribute group decision-making.
- Author
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Du, Yuan-Wei, Chen, Qun, Sun, Ya-Lu, and Li, Chun-Hao
- Subjects
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GROUP decision making , *DEMPSTER-Shafer theory , *FUZZY sets , *DATA mining , *LINEAR programming , *DECISION making - Abstract
Large-scale multiattribute group decision-making (LMGDM) requires a large number of participants with different knowledge structures. This study proposed an LMGDM consensus-reaching method in which the experts' knowledge structures are fully considered. An information extraction mechanism is constructed to extract incomplete inference information with the form of belief distribution (BD), and the Dempster–Shafer theory of evidence is adopted to make discounting and combinations for the BDs. To reduce their number, the experts are classified into different clusters by using the extended K-means approach, and two levels of consensus measures are both calculated to determine whether the experts involved in each cluster have reached a satisfactory level of consensus. If that consensus level is not reached, a feedback mechanism is activated to advise the identified experts to adjust their assessments, which allows them to change clusters during the consensus-reaching process. Through repeating the feedback mechanism, the assessments are improved until the satisfactory consensus levels are reached. A multi-objective linear programming method is established to obtain the optimal solution that satisfies all clusters as much as possible. Finally, a numerical comparison and discussion are undertaken to demonstrate the superiority of the proposed method. • Knowledge structures of experts are considered in dealing with the LMGDM problem. • Dempster–Shafer theory is employed to express and fuse information in the LMGDM. • Several clusters are allowed to help reach consensus and experts can change their clusters. • Multi-objective programming is established to make a coordinated decision for all clusters. [ABSTRACT FROM AUTHOR]
- Published
- 2021
- Full Text
- View/download PDF
5. Group inference method of attribution theory based on Dempster–Shafer theory of evidence.
- Author
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Du, Yuan-Wei and Zhong, Jiao-Jiao
- Subjects
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DEMPSTER-Shafer theory , *ATTRIBUTION (Social psychology) , *DATA mining , *GROUP decision making , *PROBLEM solving - Abstract
Kelley's attribution theory has been widely popular in recent years. Lots of efforts have been spent on improving it with the assumption that there is only one expert to make attributions and the expert is assumed to be omniscient and omnipotent. However, such an assumption hardly exists in reality for the reason that the knowledge of each expert to make judgments is always limited. In order to solve this problem, this paper proposes a group inference method under the framework of Kelley's attribution theory based on Dempster–Shafer theory of evidence. An information extraction mechanism is introduced to ensure that the real judgments of each expert can be well described. Then Shafer's discounting is used to generate the basic probability assignment (BPA) functions by integrating the weights of experts on different criteria into the judgments of experts. The Dempster's rule is employed to make fusion for the BPA functions, and a consensus reaching model which can increase the satisfaction degrees of group decision as much as possible is established to determine the probabilities of external and internal causes for the evaluated behavior. Finally, an algorithm is summarized, and illustrative example and discussion are provided to demonstrate its applicability. • Information extraction mechanism is introduced to ensure judgments to be valid. • Dempster's rule-based method is proposed to make fusion for attribution theory. • Consensus reaching is introduced to increase satisfaction degree of group decision. • Group inference algorithm of attribution theory is presented with the DST. [ABSTRACT FROM AUTHOR]
- Published
- 2020
- Full Text
- View/download PDF
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