4.7 Article

Knowledge structure-based consensus-reaching method for large-scale multiattribute group decision-making

Journal

KNOWLEDGE-BASED SYSTEMS
Volume 219, Issue -, Pages -

Publisher

ELSEVIER
DOI: 10.1016/j.knosys.2021.106885

Keywords

Multiple attribute decision-making; Group decision-making; Knowledge structure; Clustering method; Consensus reaching

Funding

  1. National Natural Science Foundation of China (NSFC) [71874167, 42076221]
  2. Major Program of National Social Science Foundation of China [18ZDA055]
  3. Fundamental Research Funds for the Central Universities, PR China [202041005]
  4. Special Funds of Taishan Scholars Project of Shandong Province, PR China [tsqn20171205]
  5. Humanities and Social Science Foundation of Ministry of Education of China [20YJA630028]

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This study introduces an LMGDM consensus-reaching method that takes into account experts' knowledge structures, uses an information extraction mechanism and expert clustering to achieve consensus, and utilizes a feedback mechanism to improve consensus levels gradually.
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. (C) 2021 Elsevier B.V. All rights reserved.

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