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Multiobjective linear programming model having fuzzy random variables following joint extreme value distribution

机译:遵循联合极值分布的具有模糊随机变量的多目标线性规划模型

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This paper presents a new technique for solving fuzzy multiobjective chance constrained programming problems in which the right sided parameters associated with the system constraints follow joint extreme value distribution. At first the multiobjective fuzzy stochastic model is converted into an equivalent fuzzy programming model applying chance constrained programming methodology and using the properties ofα - cuts. Then using the method of defuzzification of fuzzy numbers the fuzzy programming model is converted into a comparable deterministic model. Afterwards, solving each objective independently, the imprecise aspiration level to each of the individual objectives are obtained. Then the membership function for each objective is defined to measure the degree of achievements of the goal levels of the objectives. Finally, weighted fuzzy goal programming technique is applied to achieve the highest degree of each of the defined membership goals to the extent possible by minimizing under deviational variables of the fuzzy goals in the fuzzy stochastic decision making context. To illustrate the proposed approach, a numerical example is considered and solved.
机译:本文提出了一种解决模糊多目标机会约束规划问题的新技术,其中与系统约束相关的右侧参数遵循联合极值分布。首先,采用机会约束规划方法并利用α割的性质,将多目标模糊随机模型转换为等效的模糊规划模型。然后,使用模糊数的去模糊化方法,将模糊规划模型转换为可比较的确定性模型。然后,独立解决每个目标,就获得了对每个单独目标的不精确的期望水平。然后定义每个目标的隶属度函数,以衡量目标的目标级别所达到的程度。最后,通过在模糊随机决策环境中最小化模糊目标的偏差变量,应用加权模糊目标规划技术来最大程度地实现每个定义的隶属度目标。为了说明所提出的方法,考虑并解决了一个数值示例。

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