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Water Supply-Allocation Problem with VaR Criteria

机译:VaR准则的供水分配问题

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The water resource issue has received much attentain by public and government for several years. Therefore the water supply-allocation system is proposed. However, various water supply and demand scenarios are changing variables and parameters. So we formulate this problem as a two-stage supply-allocation problem with minimum risk criteria in the sense of VaR, in which the demands are characterized by T2 fuzzy variables: in the first stage the optimal combination of water supply must be determined, and in the second stage the allocations that result from various combinations of rescource are determined. We need to make decisions in stage one such that the credibility of the most expensive transportation cost in the system is minimized for a given level α It is reasonable to assume that α will be close to 1. In addition, we design a hybird PSO alogrithm to solve this model. Finally, one numerical example is presented to demonstratte the effectivenss of the designed algorithm.
机译:几年来,水资源问题已受到公众和政府的高度重视。因此,提出了供水分配系统。但是,各种供需情景正在改变变量和参数。因此,我们将此问题表述为具有VaR意义的最小风险标准的两阶段供水分配问题,其中需求由T2模糊变量表征:在第一阶段,必须确定最佳的供水组合,并且在第二阶段,确定由资源管理的各种组合产生的分配。我们需要在第一阶段做出决策,以便在给定水平α时最小化系统中最昂贵的运输成本的信誉。合理地假设α将接近1。此外,我们设计了混合PSO算法解决这个模型。最后,给出了一个数值例子来说明所设计算法的有效性。

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