Upper and lower probabilistic preferences in the graph model for conflict resolution

DOI10.1016/j.ijar.2018.04.008zbMath1452.91121OpenAlexW2802561919MaRDI QIDQ1644899

Leandro C. Rêgo, Andrea Maria dos Santos

Publication date: 22 June 2018

Published in: International Journal of Approximate Reasoning (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.ijar.2018.04.008

zbMATH Keywords

conflict resolutionupper and lower probabilitiesgraph modelstability notions

Mathematics Subject Classification ID

Decision theory (91B06) Individual preferences (91B08)

Related Items (11)

Choice stabilities in the graph model for conflict resolution ⋮ Interactive unawareness in the graph model for multilateral conflicts ⋮ Matrix representation of stability definitions in the graph model for conflict resolution with grey-based preferences ⋮ A graph model for conflict resolution with inconsistent preferences among large-scale participants ⋮ Equilibrium and efficiency in conflict analysis incorporating permissibility ⋮ Matrix representation of consensus and dissent stabilities in the graph model for conflict resolution ⋮ Matrix representation of stability definitions for the graph model for conflict resolution with reciprocal preference relations ⋮ The graph model for conflict resolution with incomplete fuzzy reciprocal preference relations ⋮ Soft dominance based rough sets with applications in information systems ⋮ Solving the inverse graph model for conflict resolution using a hybrid metaheuristic algorithm ⋮ The graph model for composite decision makers and its application to a water resource conflict

Cites Work

• Imprecise random variables, random sets, and Monte Carlo simulation
• Mixed models, random utilities, and the triangle inequality
• The graph model for conflicts
• Lower probability models for uncertainty and non-deterministic processes
• Towards a frequentist theory of upper and lower probability
• Measures of uncertainty in expert systems
• Non-cooperative games
• Risk, Ambiguity, and the Savage Axioms
• A Probabilistic Theory of Utility
• Equilibrium points in n -person games
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