EQUILIBRIUM THEORY FOR MULTI-PERSON MULTI-CRITERIA STOCHASTIC DECISION PROBLEMS WITH MULTIPLE SUBJECTIVE PROBABILITY MEASURES.

Tamer Basar

doi:10.1007/978-94-009-7013-7_14

EQUILIBRIUM THEORY FOR MULTI-PERSON MULTI-CRITERIA STOCHASTIC DECISION PROBLEMS WITH MULTIPLE SUBJECTIVE PROBABILITY MEASURES.

Research output: Chapter in Book/Report/Conference proceeding › Conference contribution

Abstract

An equilibrium theory is developed for multi-person multi-criteria stochastic decision problems wherein the decision makers have different subjective probability measures of the uncertain quantities. Particular attention is devoted to existence and uniqueness of stable equilibria in such problems, when the loss functionals are (locally) quadratic and the subjective probability measures are Gaussian.

Original language	English (US)
Title of host publication	v A
Publisher	D. Reidel Publ Co
Pages	143-150
Number of pages	8
ISBN (Print)	9027714991, 9789027714992
DOIs	https://doi.org/10.1007/978-94-009-7013-7_14
State	Published - 1983

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Name	v A

ASJC Scopus subject areas

General Engineering

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10.1007/978-94-009-7013-7_14

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title = "EQUILIBRIUM THEORY FOR MULTI-PERSON MULTI-CRITERIA STOCHASTIC DECISION PROBLEMS WITH MULTIPLE SUBJECTIVE PROBABILITY MEASURES.",

abstract = "An equilibrium theory is developed for multi-person multi-criteria stochastic decision problems wherein the decision makers have different subjective probability measures of the uncertain quantities. Particular attention is devoted to existence and uniqueness of stable equilibria in such problems, when the loss functionals are (locally) quadratic and the subjective probability measures are Gaussian.",

author = "Tamer Basar",

year = "1983",

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N2 - An equilibrium theory is developed for multi-person multi-criteria stochastic decision problems wherein the decision makers have different subjective probability measures of the uncertain quantities. Particular attention is devoted to existence and uniqueness of stable equilibria in such problems, when the loss functionals are (locally) quadratic and the subjective probability measures are Gaussian.

AB - An equilibrium theory is developed for multi-person multi-criteria stochastic decision problems wherein the decision makers have different subjective probability measures of the uncertain quantities. Particular attention is devoted to existence and uniqueness of stable equilibria in such problems, when the loss functionals are (locally) quadratic and the subjective probability measures are Gaussian.

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DO - 10.1007/978-94-009-7013-7_14

M3 - Conference contribution

AN - SCOPUS:0020874593

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SN - 9789027714992

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ER -

EQUILIBRIUM THEORY FOR MULTI-PERSON MULTI-CRITERIA STOCHASTIC DECISION PROBLEMS WITH MULTIPLE SUBJECTIVE PROBABILITY MEASURES.

Abstract

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