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Triangular Norm-Based Measures and Games with Fuzzy Coalitions (Hardcover, 1993 ed.)
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Triangular Norm-Based Measures and Games with Fuzzy Coalitions (Hardcover, 1993 ed.)
Series: Theory and Decision Library C, 10
Expected to ship within 10 - 15 working days
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This book aims to present, in a unified approach, a series of
mathematical results con cerning triangular norm-based measures and
a class of cooperative games with Juzzy coalitions. Our approach
intends to emphasize that triangular norm-based measures are
powerful tools in exploring the coalitional behaviour in 'such
games. They not and simplify some technical aspects of the already
classical axiomatic the only unify ory of Aumann-Shapley values,
but also provide new perspectives and insights into these results.
Moreover, this machinery allows us to obtain, in the game
theoretical context, new and heuristically meaningful information,
which has a significant impact on balancedness and equilibria
analysis in a cooperative environment. From a formal point of view,
triangular norm-based measures are valuations on subsets of a unit
cube [0, 1]X which preserve dual binary operations induced by trian
gular norms on the unit interval [0, 1]. Triangular norms (and
their dual conorms) are algebraic operations on [0,1] which were
suggested by MENGER [1942] and which proved to be useful in the
theory of probabilistic metric spaces (see also [WALD 1943]). The
idea of a triangular norm-based measure was implicitly used under
various names: vector integrals [DVORETZKY, WALD & WOLFOWITZ
1951], prob abilities oj Juzzy events [ZADEH 1968], and measures on
ideal sets [AUMANN & SHAPLEY 1974, p. 152].
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