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Fuzzy linear programming problem with fuzzy decision variables: A geometrical approach

机译:模糊的模糊线性规划问题决策变量:几何方法

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摘要

Decision making problems force the decision maker to consider fuzzy decision variables in a fuzzy linear programming problem. Therefore, the proposed fuzzy linear programming problem considers a triangular fuzzy decision variable with triangular fuzzy parameters. A defuzzyfication method based on incenter of a triangle, which is formed by joining the vertices of the triangular fuzzy parameters and fuzzy decision variables. The coordinate of the incenter is obtained by using the concept of geometry. In next step, the incenter is considered as a vector quantity. Using the concept of obtaining the magnitude of a vector, the final mathematical model is formulated. The final mathematical programming problem is a crisp non-linear programming problem. The resultant crisp mathematical programming problem is solved by appropriate mathematical software. A numerical example is presented to illustrate the methodology.
机译:决策问题迫使决策者考虑模糊决策变量的模糊线性规划问题。提出了模糊线性规划问题考虑一个三角模糊决策变量与三角模糊参数。基于内心defuzzyfication方法三角形,这是由加入顶点的三角模糊参数和模糊决策变量。内心得到使用的概念几何学。认为是一个矢量。获得一个向量的大小的概念,最后数学模型表述。最后的数学规划问题是一个脆非线性规划问题。清爽的数学规划问题是解决了通过适当的数学软件。例子是说明方法。

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