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Estimating the Critical Parameter in Almost Stochastic Dominance from Insurance Deductibles
Management Science, 2021Knowing how small a violation of stochastic dominance rules would be accepted by most individuals is a prerequisite to applying almost stochastic dominance criteria. Unlike previous laboratory-experimental studies, this paper estimates an acceptable violation of stochastic dominance rules with 939,690 real world data observations on a choice of ...
Kamhon Kan +2 more
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A Note on Almost Stochastic Dominance and Generalized Almost Stochastic Dominance [PDF]
Abstract In this paper we first extend the theory of almost stochastic dominance (ASD) (for risk averters) to include the ASD for risk-seeking investors. We then study the relationship between ASD for risk seekers and ASD for risk averters. Recently, Tsetlin, et al.(2015) develop the theory of generalized ASD (GASD).
Xu Guo, Wing-Keung Wong, Lixing Zhu
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Preferred by “All” and Preferred by “Most” Decision Makers: Almost Stochastic Dominance
Management Science, 2002While “most” decision makers may prefer one uncertain prospect over another, stochastic dominance rules as well as other investment criteria, will not reveal this preference due to some extreme utility functions in the case of even a very small violation of these rules.
Haim Levy, Moshe Leshno
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Revisiting almost marginal conditional stochastic dominance
In this paper, we propose a new notion of the almost marginal conditional stochastic dominance rule by confining the ratio of marginal utility to exclude decision makers with extreme preferences.
Tzu-Ying Chen +2 more
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Portfolio Optimization Based on Almost Second-Degree Stochastic Dominance
Management ScienceIn portfolio optimization, the computational complexity of implementing almost stochastic dominance has limited its practical applications. In this study, we introduce an optimization framework aimed at identifying the optimal portfolio that outperforms a specified benchmark under almost second-degree stochastic dominance (ASSD). Our approach involves
Piao Chen, Patrick Jaillet
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Cognitive Computation, 2018
Although some stochastic multiple-attribute decision making (SMADM) methods based on the stochastic dominance (SD) rules have been proposed, there is still the limitation that the dominance relations between some pairs of alternatives cannot be identified. In this paper, almost stochastic dominance (ASD) rules are used as supplements of the SD rules to
Zhi-Ping Fan
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Although some stochastic multiple-attribute decision making (SMADM) methods based on the stochastic dominance (SD) rules have been proposed, there is still the limitation that the dominance relations between some pairs of alternatives cannot be identified. In this paper, almost stochastic dominance (ASD) rules are used as supplements of the SD rules to
Zhi-Ping Fan
exaly +2 more sources
Make Almost Stochastic Dominance really Almost [PDF]
Leshno and Levy (2002) extend stochastic dominance (SD) theory to almost stochastic dominance (ASD) for {\it most} decision makers. When comparing any two prospects, Guo, et al.\ (2013) find that there will be ASD relationship even there is only very little difference in mean, variance, skewness, or kurtosis.
Guo, Xu, Wong, Wing-Keung, Zhu, Lixing
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Almost stochastic dominance: Magnitude constraints on risk aversion
Insurance: Mathematics and Economics, 2023zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Liu, Liqun, Meyer, Jack
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Generalized Almost Stochastic Dominance
Operations Research, 2013Almost stochastic dominance allows small violations of stochastic dominance rules to avoid situations where most decision makers prefer one alternative to another but stochastic dominance cannot rank them. While the idea behind almost stochastic dominance is quite promising, it has not caught on in practice.
Ilia Tsetlin +3 more
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Multivariate Almost Stochastic Dominance
Journal of Risk and Insurance, 2017AbstractAlmost stochastic dominance allows small violations of stochastic dominance rules to avoid situations where most decision makers prefer one alternative to another but stochastic dominance cannot rank them. We present the concepts of multivariate almost stochastic dominance and multivariate almost nth‐degree risk and their connections with a ...
Ilia Tsetlin, Robert L. Winkler
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