A note on additive risk measures in rank-dependent utility
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Publication:661234
DOI10.1016/j.insmatheco.2010.05.003zbMath1231.91190OpenAlexW2144165523MaRDI QIDQ661234
Rob Kaas, Roger J. A. Laeven, Marc J. Goovaerts
Publication date: 10 February 2012
Published in: Insurance Mathematics \& Economics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.insmatheco.2010.05.003
additivitydecision-makingaxiomatizationrank-dependent utilityexponential utilityequivalent utilitymeasure of riskpremium principle
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Related Items (13)
Characterization of positive homogeneity for the principle of equivalent utility ⋮ Pricing insurance contracts under cumulative prospect theory ⋮ On positive homogeneity and comonotonic additivity of the principle of equivalent utility under cumulative prospect theory ⋮ The connection between distortion risk measures and ordered weighted averaging operators ⋮ On iterative premium calculation principles under Cumulative Prospect Theory ⋮ On the interplay between distortion, mean value and Haezendonck-Goovaerts risk measures ⋮ A premium principle based on the g-integral ⋮ Worst case risk measurement: back to the future? ⋮ Decision principles derived from risk measures ⋮ Concave/convex weighting and utility functions for risk: a new light on classical theorems ⋮ Additive Consistency of Risk Measures and Its Application to Risk-Averse Routing in Networks ⋮ Behavioral premium principles ⋮ Equilibrium routing under uncertainty
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- Advances in prospect theory: cumulative representation of uncertainty
- A rank-dependent generalization of zero utility principle.
- A comonotonic image of independence for additive risk measures
- Risk measurement with equivalent utility principles
- Subjective Probability and Expected Utility without Additivity
- On the representation of additive principles of premium calculation
- The Dual Theory of Choice under Risk
- Equilibrium in a Reinsurance Market
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