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Solving multi-objective linear programming problems with fuzzy goals in the presence of fuzzy max-arithmetic mean relational inequality constraints

机译:在模糊最大算术平均关系不等式约束下求解带有模糊目标的多目标线性规划问题

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A multi-objective linear programming problem with a system of max-arithmetic mean relational inequalities as its constraints is considered. For each of the objective functions, the decision maker has a fuzzy goal. Treating each fuzzy goal, two kind of membership functions are considered: linear and hyperbolic as a nonlinear one. Then, using membership functions and Bellman-Zadeh decision, the multi-objective linear programming problem is converted to a conventional linear programming problem. Two examples are given to illustrate the procedure and compare the two different membership functions.
机译:考虑了以最大算术平均关系不等式为约束的多目标线性规划问题。对于每个目标函数,决策者都有一个模糊的目标。处理每个模糊目标时,考虑两种隶属函数:线性和双曲为非线性的。然后,使用隶属函数和Bellman-Zadeh决策,将多目标线性规划问题转换为常规线性规划问题。给出了两个示例来说明该过程并比较两个不同的隶属函数。

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