2023
DOI: 10.1016/j.aej.2023.09.073
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Multi-attribute decision-making approach based on Aczel-Alsina power aggregation operators under bipolar fuzzy information & its application to quantum computing

Harish Garg,
Tahir Mahmood,
Ubaid ur Rehman
et al.
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Cited by 13 publications
(4 citation statements)
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“…Therefore, we noticed that no one could derive the idea of power aggregation operators [ 25 ] based on Aczel-Alsina operational laws. For comparison, we have the following prevailing operators, such as Senapati et al [ 26 ] derived the Aczel-Alsina operators for HFSs, Mahmood et al [ 27 ] evaluated the Aczel-Alsina operators for BCFSs, Garg et al [ 28 ] invented the Aczel-Alsina power operators for BFSs, Mahmood et al [ 29 ] examined the geometric Aczel-Alsina operators for BCFSs, Hayat et al [ 30 ] exposed the aggregation operators for q-rung orthopair fuzzy sets, and Yang et al [ 31 ] invented the interaction operators for q-rung orthopair fuzzy soft sets. The comparative analysis between proposed and prevailing operators is stated in Table 1 .…”
Section: Comparative Analysismentioning
confidence: 99%
See 1 more Smart Citation
“…Therefore, we noticed that no one could derive the idea of power aggregation operators [ 25 ] based on Aczel-Alsina operational laws. For comparison, we have the following prevailing operators, such as Senapati et al [ 26 ] derived the Aczel-Alsina operators for HFSs, Mahmood et al [ 27 ] evaluated the Aczel-Alsina operators for BCFSs, Garg et al [ 28 ] invented the Aczel-Alsina power operators for BFSs, Mahmood et al [ 29 ] examined the geometric Aczel-Alsina operators for BCFSs, Hayat et al [ 30 ] exposed the aggregation operators for q-rung orthopair fuzzy sets, and Yang et al [ 31 ] invented the interaction operators for q-rung orthopair fuzzy soft sets. The comparative analysis between proposed and prevailing operators is stated in Table 1 .…”
Section: Comparative Analysismentioning
confidence: 99%
“…After a long discussion, we noticed that no one could derive the idea of power aggregation operators [ 25 ] based on Aczel-Alsina operational laws. Because many scholars have utilized the Aczel-Alsina operators in the environment of different fields, for instance, Senapati et al [ 26 ] derived the Aczel-Alsina operators for HFSs, Mahmood et al [ 27 ] evaluated the Aczel-Alsina operators for BCFSs, Garg et al [ 28 ] invented the Aczel-Alsina power operators for BFSs, and Mahmood et al [ 29 ] examined the geometric Aczel-Alsina operators for BCFSs. After our brief assessments, we observed that a lot of experts have faced the following three major problems during the decision-making procedure, such as…”
Section: Introductionmentioning
confidence: 99%
“…The research can't cope with information that is in the generalized form of CFS such as bipolar complex fuzzy set [23], and hesitant bipolar complex fuzzy sets [24]. This work also can't cope with the negative aspect that is the concept of bipolar fuzzy set [25]. That's why, in the future, we aim to expand this work in these domains.…”
Section: A Limitations and Future Directionmentioning
confidence: 99%
“…Furthermore, Mahmood et al [18] derived bipolar CFSSs (BCFSSs) with applications in decision-making problems. We observe that many researchers have developed different kinds of operators on FSs, BFSs, CFSs, BCFSs, SSs, and BFSSs, for instance, aggregation operators (AOs) for FSs [19], geometric and power operators for CFSs [20,21], AOs for BCFSs [22,23], AOs for SSs [24], robust AOs for BFSSs [25], and Aczel-Alsina power AOs for BFSs [26].…”
Section: Introductionmentioning
confidence: 99%