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Triangular Norm-Based Measures and Games with Fuzzy Coalitions (Theory and Decision Library C)
 
 
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Triangular Norm-Based Measures and Games with Fuzzy Coalitions (Theory and Decision Library C) [Hardcover]

D. Butnariu (Author), Erich Peter Klement (Author)

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Book Description

0792323696 978-0792323693 September 30, 1993 1
The concept of a value of a coalitional game, in the spirit of R.J. Aumann and L.S. Shapley, is extended to the case of games with fuzzy coalitions, providing new and heuristically meaningful insights into the game theoretical context, which have some significant impact on balance and equilibria analysis in a cooperative environment. Using the suggestive and philosophical power of the concept of fuzzy sets introduced by L.A. Zadeh we develop the mathematical machinery of triangular norm-based measures, i.e. valuations preserving binary operations induced by triangular norms on [0,1]. Our results not only prove the existence of Aumann--Shapley values for large classes of games with fuzzy coalitions satisfying certain differentiability conditions, but also allow the extension of the domain of such values to games with crisp coalitions, and the application to real life situations such as rate problems for services in bulk.

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Inside This Book (learn more)
First Sentence:
This book aims to present, in a unified approach, a series of mathematical results concerning triangular norm-based measures and a class of cooperative games with fuzzy coalitions. Read the first page
Key Phrases - Statistically Improbable Phrases (SIPs): (learn more)
standardness assumption, crisp coalitions, fuzzy coalitions, monotone games, generated tribes, measurability structure, telephone billing rates, diagonal formula, crisp subsets, spanning subset, diagonal value, symmetric subspace, ordinal sum, triangular norms, positive integer powers, plausibility measures, lower variation, fuzzy subsets, fuzzy measures, fuzzy sets, competitive equilibria, market games
Key Phrases - Capitalized Phrases (CAPs): (learn more)
Monotone Convergence Theorem, Classical Values Revisited
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