Modeling attitudes towards uncertainty and risk through the use of Choquet integral
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Publication:1339163
DOI10.1007/BF02032158zbMath0823.90005MaRDI QIDQ1339163
Publication date: 25 October 1995
Published in: Annals of Operations Research (Search for Journal in Brave)
Related Items (27)
Some remarks on \(T\)-supermodularity of Choquet integral ⋮ The binomial Gini inequality indices and the binomial decomposition of welfare functions ⋮ On the polytope of non-additive measures ⋮ Patience in some non-additive models ⋮ Rationality principles for preferences on belief functions ⋮ Choquet expected discounted utility ⋮ A representation of preferences by the Choquet integral with respect to a 2-additive capacity ⋮ Unnamed Item ⋮ Representation of maxitive measures: An overview ⋮ The Polytope of Fuzzy Measures and Its Adjacency Graph ⋮ Choquet integral with respect to a symmetric fuzzy measure of a function on the real line ⋮ Modeling attitudes toward uncertainty through the use of the Sugeno integral ⋮ A discrete Choquet integral for ordered systems ⋮ Characterization of a coherent upper conditional prevision as the Choquet integral with respect to its associated Hausdorff outer measure ⋮ Some characterizations of non-additive multi-period models ⋮ On the use of capacities in representing premium calculation principles ⋮ Identification of fuzzy measures from sample data with genetic algorithms ⋮ Axiomatic structure of \(k\)-additive capacities ⋮ Sequentially continuous non-monotonic Choquet integrals ⋮ Extreme points of some families of non-additive measures ⋮ New axiomatisations of discrete quantitative and qualitative possibilistic integrals ⋮ Dutch book rationality conditions for conditional preferences under ambiguity ⋮ Portfolio allocation problems between risky and ambiguous assets ⋮ Multidimensional inequalities and generalized quantile functions ⋮ Attitudes Towards Risk: An Experiment ⋮ Integral with Respect to a Non Additive Measure: An Overview ⋮ Axiomatisation of Discrete Fuzzy Integrals with Respect to Possibility and Necessity Measures
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