Best-worst Tradeoff method

被引:15
|
作者
Liang, Fuqi [1 ,2 ]
Brunelli, Matteo [3 ]
Rezaei, Jafar [2 ]
机构
[1] Zhejiang Univ, Sch Management, Hangzhou 310058, Peoples R China
[2] Delft Univ Technol, Fac Technol Policy & Management, NL-2628 BX Delft, Netherlands
[3] Univ Trento, Dept Ind Engn, Via Sommarive 9, I-38123 Trento, Italy
关键词
Multi-attribute analysis; Best-Worst Method; Tradeoff procedure; Multi-Attribute Value Theory; Consistency; PAIRWISE COMPARISONS; DECISION; CONSISTENCY; WEIGHT; ELICITATION; JUDGMENTS; INDEXES; BIASES;
D O I
10.1016/j.ins.2022.07.097
中图分类号
TP [自动化技术、计算机技术];
学科分类号
0812 ;
摘要
This study aims to develop a Multi-Attribute Decision-Making (MADM) method, the Best -Worst Tradeoff method, which draws on the underlying principles of two popular MADM methods (the Best-Worst Method (BWM) and the Tradeoff). The traditional Tradeoff proce-dure, which is based on the axiomatic foundation of multi-attribute value theory, considers the ranges of the attributes, but decision-makers/analysts find it hard to check the consis-tency of the paired comparisons when using this method. The traditional BWM, on the other hand, uses two opposite references (best and worst) in a single optimization, which not only frames the elicitation process in a more structured way, but helps decision-makers/analysts check the consistency. However, the BWM does not explicitly considers the attributes ranges in the pairwise comparisons. The method proposed in this study uses the "consider-the-opposite-strategy" and accounts for the range effect simultaneously. Specifically, the decision-maker considers the ranges of the attributes and provide two pairwise comparison vectors, then an optimization model is designed to determine the optimal weights of the attributes based on these two vectors. After that, consistency thresholds are constructed to check the consistency of the judgements. Finally, a case study is used to examine the feasibility of the proposed method.(c) 2022 The Author(s). Published by Elsevier Inc. This is an open access article under the CC BY license (http://creativecommons.org/licenses/by/4.0/).
引用
收藏
页码:957 / 976
页数:20
相关论文
共 50 条
  • [21] Bioethanol facility location selection using best-worst method
    Kheybari, Siamak
    Kazemi, Mostafa
    Rezaei, Jafar
    [J]. APPLIED ENERGY, 2019, 242 : 612 - 623
  • [22] When is best-worst best? A comparison of best-worst scaling, numeric estimation, and rating scales for collection of semantic norms
    Hollis, Geoff
    Westbury, Chris
    [J]. BEHAVIOR RESEARCH METHODS, 2018, 50 (01) : 115 - 133
  • [23] When is best-worst best? A comparison of best-worst scaling, numeric estimation, and rating scales for collection of semantic norms
    Geoff Hollis
    Chris Westbury
    [J]. Behavior Research Methods, 2018, 50 : 115 - 133
  • [24] Testing the stability of utility parameters in repeated best, repeated best-worst and one-off best-worst studies
    Giergiczny, Marek
    Dekker, Thijs
    Hess, Stephane
    Chintakayala, Phani Kumar
    [J]. EUROPEAN JOURNAL OF TRANSPORT AND INFRASTRUCTURE RESEARCH, 2017, 17 (04): : 457 - 476
  • [25] A Fuzzy Best-Worst Method Based on the Fuzzy Interval Scale
    Goldani, Nastaran
    Kazemi, Mostafa
    [J]. ADVANCES IN BEST-WORST METHOD, BWM2022, 2023, : 59 - 73
  • [26] Group decision making in best-worst method when the best and worst are not unique: case study of scholar selection
    Adali, Esra Aytac
    Caglar, Atalay
    [J]. PAMUKKALE UNIVERSITY JOURNAL OF ENGINEERING SCIENCES-PAMUKKALE UNIVERSITESI MUHENDISLIK BILIMLERI DERGISI, 2023, 29 (01): : 30 - 44
  • [27] Relations between best, worst, and best-worst choices for random utility models
    de Palma, Andre
    Kilani, Karim
    Laffond, Gilbert
    [J]. JOURNAL OF MATHEMATICAL PSYCHOLOGY, 2017, 76 : 51 - 58
  • [28] Best-Worst Scaling with many items
    Chrzan, Keith
    Peitz, Megan
    [J]. JOURNAL OF CHOICE MODELLING, 2019, 30 : 61 - 72
  • [29] A Numerical Comparison of the Sensitivity of the Geometric Mean Method, Eigenvalue Method, and Best-Worst Method
    Mazurek, Jiri
    Perzina, Radomir
    Ramik, Jaroslav
    Bartl, David
    [J]. MATHEMATICS, 2021, 9 (05) : 1 - 13
  • [30] Is the best-worst method path dependent? Evidence from an empirical study
    Mazurek, Jiri
    Perzina, Radomir
    Strzalka, Dominik
    Kowal, Bartosz
    Kuras, Pawel
    Puhrova, Barbora Petru
    Rajs, Robert
    [J]. 4OR-A QUARTERLY JOURNAL OF OPERATIONS RESEARCH, 2024, 22 (03): : 387 - 409