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Attribute Partitioning in Multiple Attribute Decision Making Problems for a Decision with a Purpose - a Fuzzy Approach

机译:在多个属性决策中的属性分区,以具有目的的决策 - 一种模糊方法

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摘要

This work introduces a methodology to find solutions corresponding to different purposes in a multiple attribute decisionmaking problem under fuzzy environment. The discernment of purpose-based solutions becomes important when the problem is defined vaguely and solution is targeted to heterogeneous population. Depending on the purpose, for which the solution is sought, the attributes are identified and weighted in an appropriate proportion. The level of similarity between a pair of attributes plays an important role to determine the aggregated value of attributes specific to a purpose. Our work determines the similarity levels between a pair of attributes by calculating their maximum attainability in presence of each other. The achievement of an attribute in presence of another is represented as a fuzzy set in the unit interval. The crisp equivalents of the fuzzy sets in the unit interval are used to define their simultaneous satisfaction denoted as 1-step relation. The 1-step relation is extended to (m-1)-step relation to calculate the degree of attainability of the same pair of attributes in the presence of m (all) attributes. The different levels of (m-1)-step relations generate several partitions of the attributes corresponding to multiple purposes in the multiple attribute decision-making problems. The degree of fulfilment of the purposes in the alternatives are numerically derived by first taking weighted average of attributes within the equivalence classes of a partition and then aggregating the values corresponding to equivalence classes through ordered weighted averaging. The methodology is illustrated with a numerical example.
机译:这项工作介绍了一种方法,可以在模糊环境下的多个属性决策问题中找到对应于不同目的的解决方案。当问题模糊地定义并溶液靶向异质群时,目的的解决方案的识别变得重要。根据目的,寻求解决方案的目的,以适当的比例识别并加权该属性。一对属性之间的相似性级别扮演一个重要的作用,以确定特定于目的特定的属性的聚合值。我们的作品通过在彼此存在下计算其最大可达性来确定一对属性之间的相似度。存在于另一个属性的属性被表示为单位间隔中的模糊集。单位间隔中的模糊集的脆性等价物用于定义其同时满足,表示为单步关系。 1步关系扩展到(m-1)-step关系,以计算M(全部)属性存在的同一对属性的可靠性程度。不同级别的(M-1)-Step关系在多个属性决策问题中生成与多个目的相对应的属性的多个分区。通过首先在分区的等价类别内的一个加权平均值,然后通过有序加权平均来聚合与等效类对应的值的重量平均来实现替代的目的的满足程度。该方法用数值示例说明。

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