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Aggregation Operator for Ordered Fuzzy Numbers Concerning the Direction

机译:关于方向的有序模糊数的聚合运算符

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Ordered Fuzzy Numbers (OFN) were proposed about 10 years ago [7, 8] as a tool for the calculations of imprecise values represented by fuzzy numbers. Calculation methods based on this model shall retain properties of operations known from real numbers. In addition, in contrast to the classic operations on convex fuzzy numbers, making a series of operations in accordance with the OFN model is not doomed to greater and greater imprecision of the results. Apart from good computational properties, OFNs also offer new possibilities for imprecise information processing by using fuzzy systems. [13, 14, 18] show examples of systems and the various proposals for methods based on the new model. There is a range of work [20, 21, 23], which focus on implications or inference operators. In the works [10, 23, 24, 29] various aspects of defuzzification were analyzed. Little attention has been paid to aggregation of premises of rules based on OFN so far. Therefore, the aim of this paper is to propose effective aggregation operator which will generate good results as well as being intuitively consistent with the idea of the new model. Moreover, the proposed solution maintains the expected properties of the aggregate functions [6, 16], it takes into account key idea of OFN the direction of components.
机译:大约10年前提出了订购的模糊数(OFN)作为计算模糊数表示的不精确值的工具。基于该模型的计算方法应保留从实数中知道的操作的属性。另外,与凸模糊数的经典操作相比,根据OFN模型的一系列操作并未注定为结果的更大和更大的不确定。除了良好的计算属性之外,OFN还通过使用模糊系统提供新的可能性。 [13,14,18]示出了基于新模型的方法的系统和各种建议的示例。有一系列工作[20,21,23],它专注于影响或推动运营商。在作品[10,23,24,29]中分析了排出的各个方面。到目前为止,已经支付了基于OFN的规则的房地汇总的注意力。因此,本文的目的是提出有效的聚合运营商,这将产生良好的效果以及直观地与新模型的想法一致。此外,所提出的解决方案维持总函数的预期特性[6,16],考虑到组分方向的关键概念。

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