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MSC-Classification
91-XX GAME THEORY, ECONOMICS, SOCIAL AND BEHAVIORA...
91Bxx Mathematical economics (For econometrics, see 62P20)
91B02 Fundamental topics (basic mathematics, methodology; applicable to economics in general)
(1)
91B06 Decision theory [See also 62Cxx, 90B50, 91A35]
(4)
91B08 Individual preferences
(1)
91B10 Group preferences
91B12 Voting theory
91B14 Social choice
91B15 Welfare economics
91B16 Utility theory
(2)
91B18 Public goods
91B24 Price theory and market structure
91B25 Asset pricing models
(1)
91B26 Market models (auctions, bargaining, bidding, selling, etc.)
91B30 Risk theory, insurance
(7)
91B32 Resource and cost allocation
91B38 Production theory, theory of the firm
91B40 Labor market, contracts
91B42 Consumer behavior, demand theory
91B44 Informational economics
91B50 General equilibrium theory
(2)
91B51 Dynamic stochastic general equilibrium theory
(1)
91B52 Special types of equilibria
91B54 Special types of economies
91B55 Economic dynamics
91B60 Trade models
91B62 Growth models
91B64 Macro-economic models (monetary models, models of taxation)
91B66 Multisectoral models
91B68 Matching models
91B69 Heterogeneous agent models
91B70 Stochastic models
(2)
91B72 Spatial models
91B74 Models of real-world systems
(5)
91B76 Environmental economics (natural resource models, harvesting, pollution, etc.)
91B80 Applications of statistical and quantum mechanics to economics (econophysics)
91B82 Statistical methods; economic indices and measures
91B84 Economic time series analysis [See also 62M10]
(1)
91B99 None of the above, but in this section
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Author
Cheridito, Patrick
(1)
Drapeau, Samuel
(1)
Kupper, Michael
(1)
Year of publication
2012
(1)
Language
English
(1)
Project
E11
(1)
Application Area
E
(1)
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Weak Closedness of Monotone Sets of Lotteries and Robust Representation of Risk Preferences
(2012)
Cheridito, Patrick
;
Drapeau, Samuel
;
Kupper, Michael
We prove a closedness result for sets of lotteries that are monotone with respect to first order stochastic dominance and show how it can be applied to obtain robust representations of risk preferences on lotteries with compact support.
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