<p><em>Beliefs, Interactions and Preferences in Decision Making</em> mixes a selection of papers, presented at the Eighth Foundations and Applications of Utility and Risk Theory (`FUR VIII') conference in Mons, Belgium, together with a few solicited papers from well-known authors in the field. <br/>
Non-Conventional Preference Relations in Decision Making
โ Scribed by P. C. Fishburn (auth.), Dr. Janusz Kacprzyk, Prof. Dr. Marc Roubens (eds.)
- Publisher
- Springer-Verlag Berlin Heidelberg
- Year
- 1988
- Tongue
- English
- Leaves
- 162
- Series
- Lecture Notes in Economics and Mathematical Systems 301
- Edition
- 1
- Category
- Library
No coin nor oath required. For personal study only.
โฆ Synopsis
The important issue of how to overcome rigidness, inadequacy and human inconsistency regarding conventional assumptions on preferences in decision making (for example, regarding yes/no crispness or transitivity) is discussed by well-known experts in this volume. In the introductory articles, analyses of those conventional assumptions are given and the need for reconsiderations and changes as to preference-related aspects is advocated. The following contributions are mainly concerned with issues related to valued (including fuzzy) preference relations, such as analysis of their properties and their use in various decision making and choice problems and in group decision making.
โฆ Table of Contents
Front Matter....Pages I-VII
Normative Theories of Decision Making under Risk and under Uncertainty....Pages 1-21
Partial Structures of Preference....Pages 22-35
A Generalisation of Probabilistic Consistency: Linearity Conditions for Valued Preference Relations....Pages 36-53
Fuzzy Preference Relations in Group Decision Making....Pages 54-71
{P, Q, I}- Preference Structures....Pages 72-81
Identifying Noninferior Decision Alternatives Based on Fuzzy Binary Relations....Pages 82-95
Effective Convolutions of Vector Preference Relations in Decision Making Problems....Pages 96-105
Choice Functions Associated with Fuzzy Preference Relations....Pages 106-118
Fuzzy Possibility Graphs and Their Application to Ranking Fuzzy Numbers....Pages 119-128
On Measuring Consensus in the Setting of Fuzzy Preference Relations....Pages 129-141
Assumptions of Individual Preferences in the Theory of Voting Procedures....Pages 142-155
โฆ Subjects
Operation Research/Decision Theory; Economic Theory
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