PMID- 37484341 OWN - NLM STAT- PubMed-not-MEDLINE LR - 20230725 IS - 2405-8440 (Print) IS - 2405-8440 (Electronic) IS - 2405-8440 (Linking) VI - 9 IP - 6 DP - 2023 Jun TI - A novel study of spherical fuzzy soft Dombi aggregation operators and their applications to multicriteria decision making. PG - e16816 LID - 10.1016/j.heliyon.2023.e16816 [doi] LID - e16816 AB - In many decision-making situations, we are not restricted to two kinds of aspects, such as membership degree or nonmembership degree, and sometimes we need to include the abstinence degree (AD). However, many fuzzy set theories fail to cover issues, such as an intuitionistic fuzzy soft set, Pythagorean fuzzy soft set and q-rung orthopair fuzzy soft set. All the above notions can only consider membership degree and a nonmembership degree in their structures. The spherical fuzzy soft set compensates for these drawbacks in its structure. Moreover, the Dombi t-norm and Dombi t-conorm are the fundamental apparatuses to generalize the basic operational laws of sum and product. Therefore, in this article, based on the dominant features of spherical fuzzy soft sets and valuable features of the Dombi t-norm and Dombi t-conorm, we initially developed the basic Dombi operational laws for spherical fuzzy soft numbers. Moreover, based on these newly developed operational laws, we introduced aggregation operators called spherical fuzzy soft Dombi average (weighted, ordered weighted, hybrid) aggregation operators. We discussed the basic properties of these aggregation operators. Additionally, we have developed a multiple criteria decision making (MCDM) approach using an explanatory example via our approach to show its effective utilization. Furthermore, a comparative study of our approach shows the superiority of our introduced notions. CI - (c) 2023 The Authors. FAU - Yang, Xiaopeng AU - Yang X AD - Department of Mathematics and Statistics, Hanshan Normal University, China. FAU - Mahmood, Tahir AU - Mahmood T AD - Department of Mathematics and Statistics, International Islamic University Islamabad, Pakistan. FAU - Ahmmad, Jabbar AU - Ahmmad J AD - Department of Mathematics and Statistics, International Islamic University Islamabad, Pakistan. FAU - Hayat, Khizar AU - Hayat K AD - Department of Mathematics, University of Kotli, AJK, Pakistan. LA - eng PT - Journal Article DEP - 20230601 PL - England TA - Heliyon JT - Heliyon JID - 101672560 PMC - PMC10360961 OTO - NOTNLM OT - Artificial intelligence OT - Multicriteria decision-making OT - Spherical fuzzy soft Dombi average aggregation operators OT - Spherical fuzzy soft set COIS- The authors declare that they have no known competing financial interests or personal relationships that could have appeared to influence the work reported in this paper. EDAT- 2023/07/24 06:42 MHDA- 2023/07/24 06:43 PMCR- 2023/06/01 CRDT- 2023/07/24 04:41 PHST- 2023/01/01 00:00 [received] PHST- 2023/05/20 00:00 [revised] PHST- 2023/05/30 00:00 [accepted] PHST- 2023/07/24 06:43 [medline] PHST- 2023/07/24 06:42 [pubmed] PHST- 2023/07/24 04:41 [entrez] PHST- 2023/06/01 00:00 [pmc-release] AID - S2405-8440(23)04023-9 [pii] AID - e16816 [pii] AID - 10.1016/j.heliyon.2023.e16816 [doi] PST - epublish SO - Heliyon. 2023 Jun 1;9(6):e16816. doi: 10.1016/j.heliyon.2023.e16816. eCollection 2023 Jun.