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|a (DE-627)JST056222319
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|a (JST)20122371
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|a DE-627
|b ger
|c DE-627
|e rakwb
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|a eng
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|a Schmidt, Ulrich
|e verfasserin
|4 aut
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|a Risk Aversion in Cumulative Prospect Theory
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|c 2008
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|a Text
|b txt
|2 rdacontent
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|a Computermedien
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|a This paper characterizes the conditions for strong risk aversion and second-order stochastic dominance for cumulative prospect theory. Strong risk aversion implies a convex weighting function for gains and a concave one for losses. It does not necessarily imply a concave utility function. The latter does follow if the weighting functions are continuous. By investigating the exact relationship between loss aversion and strong risk aversion, a natural index for the degree of loss aversion is derived.
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|a Copyright 2008 INFORMS
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|a cumulative prospect theory
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|a loss aversion
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|a risk aversion
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|a second-order stochastic dominance
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|a decision analysis theory
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|a risk
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|a Economics
|x Economic disciplines
|x Financial economics
|x Finance
|x Financial analysis
|x Risk management
|x Risk aversion
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|a Mathematics
|x Mathematical expressions
|x Mathematical functions
|x Weighting functions
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|a Behavioral sciences
|x Behavioral economics
|x Prospect theory
|x Loss aversion
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|a Behavioral sciences
|x Behavioral economics
|x Prospect theory
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|a Economics
|x Microeconomics
|x Economic utility
|x Utility functions
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|a Mathematics
|x Pure mathematics
|x Geometry
|x Geometric properties
|x Concavity
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|a Economics
|x Economic disciplines
|x Financial economics
|x Financial markets
|x Market conditions
|x Economic uncertainty
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|a Mathematics
|x Applied mathematics
|x Management science
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|a Information science
|x Information search and retrieval
|x Information search
|x Search strategies
|x Term weighting
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|a Mathematics
|x Pure mathematics
|x Geometry
|x Geometric properties
|x Curvature
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|a Economics
|x Economic disciplines
|x Financial economics
|x Finance
|x Financial analysis
|x Risk management
|x Risk aversion
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|a Mathematics
|x Mathematical expressions
|x Mathematical functions
|x Weighting functions
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|a Behavioral sciences
|x Behavioral economics
|x Prospect theory
|x Loss aversion
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|a Behavioral sciences
|x Behavioral economics
|x Prospect theory
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650 |
|
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|a Economics
|x Microeconomics
|x Economic utility
|x Utility functions
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650 |
|
4 |
|a Mathematics
|x Pure mathematics
|x Geometry
|x Geometric properties
|x Concavity
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650 |
|
4 |
|a Economics
|x Economic disciplines
|x Financial economics
|x Financial markets
|x Market conditions
|x Economic uncertainty
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650 |
|
4 |
|a Mathematics
|x Applied mathematics
|x Management science
|
650 |
|
4 |
|a Information science
|x Information search and retrieval
|x Information search
|x Search strategies
|x Term weighting
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650 |
|
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|a Mathematics
|x Pure mathematics
|x Geometry
|x Geometric properties
|x Curvature
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|a research-article
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|a Zank, Horst
|e verfasserin
|4 aut
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|i Enthalten in
|t Management Science
|d Institute for Operations Research and the Management Sciences, 1954
|g 54(2008), 1, Seite 208-216
|w (DE-627)320623602
|w (DE-600)2023019-9
|x 15265501
|7 nnns
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|g volume:54
|g year:2008
|g number:1
|g pages:208-216
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|u https://www.jstor.org/stable/20122371
|3 Volltext
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|d 54
|j 2008
|e 1
|h 208-216
|