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Home›Decision-making›Choquet Integral — Non-additive aggregation
MCDMAggregationOperatorcrisp

Choquet Integral — Non-additive aggregation

CHOQUET-INTEGRAL (Choquet Integral — Non-additive aggregation) is a aggregationoperator multi-criteria decision-making (MCDM) method introduced by Murofushi, T., Sugeno, M. in 1989. It turns a decision matrix of alternatives scored on multiple criteria into a structured, reproducible result.

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  1. MCDM
  2. v1
  3. 1 Sources
  4. PUBLISHED
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When to use it

Apply F.steps in order.

Strengths & limitations

Strengths
  • Follows a transparent, reproducible computational procedure that can be audited step by step.
  • Handles multiple criteria of differing scales and units within a single decision matrix.
Limitations
  • Results depend on the chosen normalisation, weights, and parameter settings.

Sources

  1. Murofushi, T., Sugeno, M. (1989). An interpretation of fuzzy measures and the Choquet integral as an integral with respect to a fuzzy measure. Fuzzy Sets and Systems DOI: 10.1016/0165-0114(89)90194-2 ↗

How to cite this page

ScholarGate. (2026, June 2). Choquet Integral — Non-additive aggregation. ScholarGate. https://scholargate.app/en/decision-making/choquet-integral

Similar methods

FUZZY-TODIMBONFERRONI-MEANFUZZY-DELPHIFUZZY-MULTIMOORATNORM-HAMACHERWEIGHTED-VOTINGTNORM-SCHWEIZER-SKLARBORDA

Related reference concepts

Decision MakingDecision Support SystemsWeighted ScoresDelphi TechniqueDecision Theory and UtilityCriteria for Decision-Making under Risk and Uncertainty

Spotted an issue on this page? Report or suggest a fix →

ScholarGate — CHOQUET-INTEGRAL (Choquet Integral — Non-additive aggregation). Retrieved 2026-07-21 from https://scholargate.app/en/decision-making/choquet-integral · Dataset: https://doi.org/10.5281/zenodo.20539026
Quick facts
Originator
Murofushi, T., Sugeno, M.
Subfamily
AggregationOperator
Year
1989
Type
Sugeno λ-measure
Value Space
crisp
Uncertainty
None
Compensation
partial
Rank Reversal
No
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