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• W4313266930 endingPage "6063" @default.
• W4313266930 startingPage "6036" @default.
• W4313266930 abstract "<abstract><p>The main influence of this analysis is to derive two different types of aggregation operators under the consideration of algebraic <italic>t</italic>-norm and <italic>t</italic>-conorm and Einstein <italic>t</italic>-norm and <italic>t</italic>-conorm for CIF set theory. Because these operators are very effective for evaluating the collection of information into a singleton preference. For this, first, we discover the Algebraic and Einstein operational laws for CIF sets. Then, we aim to discover the theory of CCIFWA, CCIFOWA, CCIFWG, CCIFOWG operators and their valuable properties idempotency, monotonicity and boundedness and results. Furthermore, we also derive the theory of CCIFEWA, CCIFEOWA, CCIFEWG, CCIFEOWG operators and their valuable properties idempotency, monotonicity, and boundedness and results. Some special cases of the derived work are also described in detail. Finally, we illustrate a MADM procedure under the consideration of derived operators to enhance the worth of the presented information. Finally, we compare the presented operators with various existing operators with the help of various suitable examples for showing the reliability and stability of the derived approaches.</p></abstract>" @default.
• W4313266930 created "2023-01-06" @default.
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• W4313266930 date "2022-01-01" @default.
• W4313266930 modified "2023-10-14" @default.
• W4313266930 title "Analysis of Einstein aggregation operators based on complex intuitionistic fuzzy sets and their applications in multi-attribute decision-making" @default.
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• W4313266930 doi "https://doi.org/10.3934/math.2023305" @default.
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