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Optimization of a machining economics model with fuzzy exponents and coefficients

机译:具有模糊指数和系数的加工经济学模型的优化

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The primary objective of a machining economics model is to determine the optimal cutting parameters that minimize production costs while satisfying some design constraints. This paper develops a solution method that can derive the fuzzy unit production cost of a fuzzy machining economic model when the exponents of decision variables in the objective function, the cost and the constraint coefficients are fuzzy numbers. A pair of two-level machining economics problems is formulated to calculate the upper and lower bounds of the fuzzy unit production cost at possibility level α. Based on the duality theorem and by using a variable substitution technique, the two-level machining economics problem is transformed into the one-level conventional geometric program. Solving the corresponding pair of geometric programs produces the interval of the unit production cost. The examples show that the interval of unit production cost contain more information when the parameters in machining economics problems are fuzzy numbers.
机译:加工经济学模型的主要目标是确定可在满足某些设计约束的同时将生产成本降至最低的最佳切削参数。当目标函数中决策变量的指数,成本和约束系数为模糊数时,本文提出一种求解方法,可以推导出模糊加工经济模型的模糊单位生产成本。制定了两个两级加工经济学问题,以在可能性水平α下计算模糊单位生产成本的上下限。基于对偶性定理,并使用变量替换技术,将二级加工经济学问题转化为一级常规几何程序。求解相应的一对几何程序会产生单位生产成本的间隔。实例表明,当加工经济学问题中的参数为模糊数时,单位生产成本区间包含更多信息。

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