Albahri A S, Albahri O S, Zaidan A A, Alnoor Alhamzah, Alsattar H A, Mohammed Rawia, Alamoodi A H, Zaidan B B, Aickelin Uwe, Alazab Mamoun, Garfan Salem, Ahmaro Ibraheem Y Y, Ahmed M A
Department of Computing, Faculty of Arts, Computing and Creative Industry, Universiti Pendidikan Sultan Idris, Tanjung Malim 35900, Malaysia.
Informatics Institute for Postgraduate Studies (IIPS), Iraqi Commission for Computers and Informatics (ICCI), Baghdad, Iraq.
Comput Stand Interfaces. 2022 Mar;80:103572. doi: 10.1016/j.csi.2021.103572. Epub 2021 Aug 25.
Owing to the limitations of Pythagorean fuzzy and intuitionistic fuzzy sets, scientists have developed a distinct and successive fuzzy set called the q-rung orthopair fuzzy set (q-ROFS), which eliminates restrictions encountered by decision-makers in multicriteria decision making (MCDM) methods and facilitates the representation of complex uncertain information in real-world circumstances. Given its advantages and flexibility, this study has extended two considerable MCDM methods the fuzzy-weighted zero-inconsistency (FWZIC) method and fuzzy decision by opinion score method (FDOSM) under the fuzzy environment of q-ROFS. The extensions were called q-rung orthopair fuzzy-weighted zero-inconsistency (q-ROFWZIC) method and q-rung orthopair fuzzy decision by opinion score method (q-ROFDOSM). The methodology formulated had two phases. The first phase 'development' presented the sequential steps of each method thoroughly.The q-ROFWZIC method was formulated and used in determining the weights of evaluation criteria and then integrated into the q-ROFDOSM for the prioritisation of alternatives on the basis of the weighted criteria. In the second phase, a case study regarding the MCDM problem of coronavirus disease 2019 (COVID-19) vaccine distribution was performed. The purpose was to provide fair allocation of COVID-19 vaccine doses. A decision matrix based on an intersection of 'recipients list' and 'COVID-19 distribution criteria' was adopted. The proposed methods were evaluated according to systematic ranking assessment and sensitivity analysis, which revealed that the ranking was subject to a systematic ranking that is supported by high correlation results over different scenarios with variations in the weights of criteria.
由于毕达哥拉斯模糊集和直觉模糊集的局限性,科学家们开发了一种独特且连续的模糊集,称为q阶正交对模糊集(q-ROFS),它消除了决策者在多准则决策(MCDM)方法中遇到的限制,并有助于在现实世界环境中表示复杂的不确定信息。鉴于其优势和灵活性,本研究在q-ROFS的模糊环境下扩展了两种重要的MCDM方法,即模糊加权零不一致性(FWZIC)方法和意见得分模糊决策方法(FDOSM)。扩展后的方法分别称为q阶正交对模糊加权零不一致性(q-ROFWZIC)方法和q阶正交对意见得分模糊决策方法(q-ROFDOSM)。所制定的方法有两个阶段。第一阶段“开发”详细介绍了每种方法的顺序步骤。q-ROFWZIC方法用于确定评估标准的权重,然后集成到q-ROFDOSM中,以便根据加权标准对备选方案进行排序。在第二阶段,针对2019冠状病毒病(COVID-19)疫苗分配的MCDM问题进行了案例研究。目的是实现COVID-19疫苗剂量的公平分配。采用了基于“受种者名单”和“COVID-19分配标准”交集的决策矩阵。根据系统排名评估和敏感性分析对所提出的方法进行了评估,结果表明,排名受系统排名的影响,在不同场景下,随着标准权重的变化,高相关性结果支持该系统排名。