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D number theory based game-theoretic framework in adversarial decision making under a fuzzy environment

机译:模糊环境下基于D数论的博弈理论框架

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Adversarial decision making is a particular type of decision making problem where the gain a decision maker obtains as a result of his decisions is affected by the actions taken by others. Representation of evaluation of alternatives and methods to find the optimal alternative are two important aspects in adversarial decision making. The aim of this study is to develop a general framework for solving the adversarial decision making problem under an uncertain environment. By combining fuzzy set theory, game theory and D number theory (DNT), we present a DNT-based game-theoretic framework for adversarial decision making under a fuzzy environment. Within the proposed framework or model, fuzzy set theory is used to model uncertain evaluations by decision makers of alternatives, the non-exclusiveness among fuzzy evaluations is taken into account by use of DNT, and the conflict of interests among decision makers is considered by means of a two-person non-constant sum game. An illustrative application is given to demonstrate the effectiveness of the proposed model. This work, on the one hand, has developed an effective framework for adversarial decision making under a fuzzy environment and, on the other hand, has further improved the basis of DNT as a generalization of Dempster-Shafer theory for uncertainty reasoning. (C) 2019 Elsevier Inc. All rights reserved.
机译:对抗性决策是一种特殊的决策问题,决策者因其决策而获得的收益会受到他人采取的行动的影响。对抗性评估的代表以及找到最佳替代性的方法是对抗性决策的两个重要方面。这项研究的目的是为解决不确定环境下的对抗性决策问题提供一个通用的框架。通过结合模糊集理论,博弈论和D数论(DNT),我们提出了一种基于DNT的博弈论框架,用于在模糊环境下进行对抗性决策。在提出的框架或模型中,使用模糊集理论对备选方案的决策者的不确定性评估进行建模,使用DNT考虑模糊评估中的非排他性,并通过以下方式考虑决策者之间的利益冲突:两人的非常数和游戏。给出了一个说明性应用,以证明所提出模型的有效性。这项工作一方面为模糊环境下的对抗决策制定了有效的框架,另一方面为作为不确定性推理的Dempster-Shafer理论的推广进一步完善了DNT的基础。 (C)2019 Elsevier Inc.保留所有权利。

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