Mathematical utility theory : utility functions, models, and applicaitons in the social sciences
著者
書誌事項
Mathematical utility theory : utility functions, models, and applicaitons in the social sciences
（Journal of economics = Zeitschrift für Nationalökonomie, Supplementum ; 8）
Springer, 1999
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注記
Includes bibliographical references
内容説明・目次
内容説明
This proceedings volume of an international conference which took place in Essen in October 1997 brings together economists, mathematicians, and psychologists. Their contributions represent new research in the field of mathematical utility theory with an emphasis on its applications in the social sciences. Readers of this volume can inform themselves about novel results in mathematical utility theory and their significance for the social sciences. The contributions cover a spectrum of fields from topological methods in utility theory to the application of experimental methods to utility theory.
目次
- Foundations of Mathematical Utility Theory: D. S. Bridges, Constructive Methods in Mathematical Economics
- M. Droste, Uniqueness of Semicontinuous Ordinal Utility Functions
- M. Estevez, C. Herves, A. Verdejo, Numerical Representation of Countably Bounded Preferences.- Topological and Algebraic Aspects of Mathematical Utility Theory: J. C. Candeal, J. R. De Miguel, E. Indurain, Existence of Additive and Continuous Utility Functions on Ordered Semigroups
- M. Estevez, C. Herves, A. Verdejo, Topologies on the Space of Economic Agents
- N. Schofield, The Heart and the Uncovered Set.- Choice Models, Random Utility Models and Decision Theory: G. Herden, On an Arrow-Type Theorem in Ordinal Data Analysis
- N. Knoche: On Some Interrelations between Choice and Ranking Probabilities.- Utility Models in the Social Sciences: W. Trockel, Rationalizability of the Nash Bargaining Solution
- U. Schmidt, Moral Hazard and First-Order Risk Aversion
- R. D. Luce, Binary Gambles of a Gain and a Loss: An Understudied Domain
- C. Seidl, S. Traub, Biases in the Assessment of von Neumann-Morgenstern Utility Functions
- J. S. Chipman, An Application of Integrability and Duality Theory to the Classical Transfer Problem in International Trade.
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