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A Numerical Solution of Fully Fuzzy Distribution Problem

机译:完全模糊分布问题的数值解

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摘要

A new numerical approach to solution of the fuzzy distribution problem based on the direct fuzzy extension of the simplex method is developed. The fuzzy extension is based on fuzzy arithmetic rules and the method for fuzzy values comparison. In the framework of proposed approach, all parameters and variables may be fuzzy values without any additional restrictions, and the results are obtained in the fuzzy form. The α-cut representation of all fuzzy parameters and variables is used and any additional assumption regarding their form is not needed. The advantages of the proposed approach are illustrated with the use of case study, where the fuzzy solution of the fuzzy distribution problem is compared with that obtained using the Monte-Carlo method.
机译:开发了一种新的基于Simplex方法直接模糊延伸的模糊分布问题的新的数值方法。模糊扩展基于模糊算术规则和模糊值比较的方法。在所提出的方法的框架中,所有参数和变量都可以是没有任何额外限制的模糊值,并且结果以模糊形式获得。使用所有模糊参数和变量的α切割表示以及不需要对其表单的任何额外假设。利用案例研究说明了所提出的方法的优点,其中模糊分布问题的模糊解决方案与使用Monte-Carlo方法获得的模糊溶液进行了比较。

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