Affiliation of Author(s):经济与管理学院
Journal:J. Syst. Sci. Syst. Eng.
Abstract:Sensitivity analyses based on an algebraic representation in the graph model for conflict resolution (GMCR) are generalized for ascertaining the robustness of stability results by varying decision makers’ preference ranking. The ordinal preferences in GMCR are advantageous to carry out sensitivity analyses with respect to systematically identifying the influence of preference alterations upon the four basic stabilities consisting of Nash stability, general metarationality, symmetric metarationality and sequential stability. The proposed algebraic representation of the four basic stabilities is not only effective and convenient for computer implementation of sensitivity analysis, but also makes it easier to understand the meaning of the four stabilities when compared with the existing matrix representation. Further, these sensitivity analyses results are embedded into the latest version of the decision support system NUAAGMCR, which can be used to study real-world conflicts. To illustrate how these contributions to sensitivity analyses can be applied in practice and provide valuable strategic insights, they are used to investigate the civil war conflict in South Sudan. © 2019, Systems Engineering Society of China and Springer-Verlag GmbH Germany.
ISSN No.:1004-3756
Translation or Not:no
Date of Publication:2019-10-01
Co-author:Zhao, Jinshuai,Hipel, Keith W.,Yang, Baohua
Correspondence Author:xhy