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Multiobjective and multiattribute decision making in a fuzzy environment and their power engineering applications

机译:模糊环境中的多目标多属性决策及其动力工程应用

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摘要

This work presents and generalizes our experience in the use of fuzzy set theory, including its combination with another branch of mathematics of uncertainty, in developing general approaches and methods for optimization and decision making with considering the uncertainty and multicriteria factors in problems of the design, planning, operation, and control of complex systems. Two major classes of situations that require the use of a multicriteria approach are identified. In accordance with this, two general classes of models related to multiobjective (< X, F > models) and multiattribute (< X, R > models) problems, respectively, are considered. Methods for their analysis based on the use of the Bellman-Zadeh approach to decision making in a fuzzy environment and fuzzy preference modeling techniques, respectively, are considered. Although, the use of < X, F > and (X, R > models is of an independent character, they also serve as parts of a general scheme for multicriteria decision making under conditions of uncertainty. This scheme is associated with the use of a generalization of the classic approach to considering the uncertainty of information to multicriteria problems, based on analyzing special aggregations of payoff matrices. The authors' experience in the use of the results indicated above for solving diverse classes of power system planning and operation problems is described. This experience convincingly demonstrates diverse advantages of applying fuzzy mathematics in optimization and decision making problems of power engineering. (C) 2016 Elsevier Inc. All rights reserved.
机译:这项工作介绍并概括了我们在使用模糊集理论(包括将其与不确定性数学的另一分支结合使用),开发用于考虑问题中不确定性和多准则因素的优化和决策方法的通用方法和方法时的经验,规划,操作和控制复杂的系统。确定了需要使用多准则方法的两种主要情况。据此,分别考虑了与多目标(模型)和多属性(模型)问题有关的两类通用模型。分别考虑了基于使用Bellman-Zadeh方法进行模糊环境决策的分析方法。尽管和(X,R>模型的使用具有独立性,但是它们也可以作为不确定性条件下多准则决策的一般方案的一部分。在分析收益矩阵的特殊集合的基础上,考虑了信息不确定性的多准则问题的经典方法的一般化,描述了作者在使用上述结果解决各种类型的电力系统规划和运行问题中的经验。该经验令人信服地证明了在电力工程的优化和决策问题中应用模糊数学的各种优势(C)2016 Elsevier Inc.保留所有权利。

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