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- W1982174789 abstract "We define an aggregation function to be (at most) k-intolerant if it is bounded from above by its kth lowest input value. Applying this definition to the discrete Choquet integral and its underlying capacity, we introduce the concept of k-intolerant capacities which, when varying k from 1 to n, cover all the possible capacities on n objects. Just as the concepts of k-additive capacities and p-symmetric capacities have been previously introduced essentially to overcome the problem of computational complexity of capacities, k-intolerant capacities are proposed here for the same purpose but also for dealing with intolerant or tolerant behaviors of aggregation. We also introduce axiomatically indices to appraise the extent to which a given capacity is k-intolerant and we apply them on a particular recruiting problem." @default.
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- W1982174789 date "2007-03-01" @default.
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- W1982174789 title "k-intolerant capacities and Choquet integrals" @default.
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- W1982174789 doi "https://doi.org/10.1016/j.ejor.2005.04.015" @default.
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