Multicriteria decision making based on bi-direction Choquet integrals

DOI10.1016/j.ins.2020.10.055zbMath1484.91138OpenAlexW3100465540WikidataQ114167432 ScholiaQ114167432MaRDI QIDQ2124192

Shyi-Ming Chen, Jie Tang, Fan-Yong Meng

Publication date: 14 April 2022

Published in: Information Sciences (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.ins.2020.10.055

zbMATH Keywords

multicriteria decision makingChoquet integralbi-direction Choquet integralgeneralized Shapley bi-direction Choquet integralreverse Choquet integral

Mathematics Subject Classification ID

Decision theory (91B06) Management decision making, including multiple objectives (90B50)

Related Items (3)

On the extended Choquet-sugeno-like operator ⋮ Choquet-Sugeno-like operator based on relation and conditional aggregation operators ⋮ q-rung orthopair fuzzy bi-direction Choquet integral based on TOPSIS method for multiple attribute group decision making

Cites Work

• Unnamed Item
• Unnamed Item
• Unnamed Item
• Choquet integral with respect to a symmetric fuzzy measure of a function on the real line
• A discrete Choquet integral for ordered systems
• On the Choquet multiple criteria preference aggregation model: theoretical and practical insights from a real-world application
• An interpretation of fuzzy measures and the Choquet integral as an integral with respect to a fuzzy measure
• Some characterizations of lower probabilities and other monotone capacities through the use of Möbius inversion
• A theory of fuzzy measures: Representations, the Choquet integral, and null sets
• A study on subjective evaluations of printed color images
• \(k\)-order additive discrete fuzzy measures and their representation
• Application of reproducing kernel algorithm for solving second-order, two-point fuzzy boundary value problems
• The influence of variables on pseudo-Boolean functions with applications to game theory and multicriteria decision making
• Fuzzy integral in multicriteria decision making
• Fuzzy conformable fractional differential equations: novel extended approach and new numerical solutions
• Choquet based TOPSIS and TODIM for dynamic and heterogeneous decision making with criteria interaction
• Compromise principle based methods of identifying capacities in the framework of multicriteria decision analysis
• Numerical solutions of fuzzy differential equations using reproducing kernel Hilbert space method
• Choquet integral for criteria aggregation in the flexible job-shop scheduling problems
• Theory of capacities
• The weighted OWA operator
• Integral Representation Without Additivity
• Upper and Lower Probabilities Induced by a Multivalued Mapping
• A decade of application of the Choquet and Sugeno integrals in multi-criteria decision aid

This page was built for publication: Multicriteria decision making based on bi-direction Choquet integrals