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Fuzzy distributional robust optimization for flotation circuit configurations based on uncertainty theories

机译:基于不确定性理论的浮选电路配置模糊分布鲁棒优化

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摘要

Fuzzy distributional robust optimization for flotation circuit configurations is proposed to find optimal flotation circuit configurations based on the distribution profiles of economic performance, and the best and worst distributions can be identified by uncertainty theories. All feasible flotation circuits are represented by a superstructure, and single cell is simulated by a flotation simulator. Uncertainties considered here involve the feed stream, copper price and model parameters, defined as fuzzy numbers. Under possibility and necessity theories, this work obtains uncertainty distributions of profits by fuzzy simulation and defines the fuzzy entropy within such a context. Process optimization under uncertainties is converted into an equivalent deterministic formulation by fuzzy expected values, and Pareto optimal solutions are obtained by nondominated sorting genetic algorithm. The significance of considering the fuzzy entropy lies in the fact that designers aim to achieve a better profit distribution under less system uncertainty. The proposed method avoids dividing the uncertain parameters into a limited number of scenarios in stochastic programming methodology and can obtain more optimal designs. The results show that the combination of these techniques can provide better flotation designs by using the distribution profiles of profits under stochastic and epistemic uncertainties, which is rare in existing studies.
机译:提出了对浮选电路配置的模糊分布稳健优化,以找到基于经济性能的分布型材的最佳浮选电路配置,并且可以通过不确定性理论来识别最佳和最差的分布。所有可行的浮选电路由上层结构表示,并且通过浮选模拟器模拟单个电池。这里考虑的不确定性涉及进料流,铜价和模型参数,定义为模糊数。在可能性和必要性理论下,该工作通过模糊模拟获得了利润的不确定性分布,并在这种情况下定义了模糊熵。通过模糊预期值转换成不确定因素下的过程优化,并且通过NondoMinated分类遗传算法获得了Pareto最佳解决方案。考虑模糊熵的重要性在于设计人员旨在在减少系统不确定性下实现更好的利润分布。所提出的方法避免将不确定的参数除以随机编程方法中的有限数量的场景,并且可以获得更优化的设计。结果表明,这些技术的组合可以通过在随机和认识性的不确定性下利用利润的分布概况提供更好的浮选设计,这在现有研究中是罕见的。

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