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Mineral Concentration Plants Design Using Rigorous Models

机译:使用严格的模型设计矿物浓度植物

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The design of a mineral concentration plant plays an important role, since the operation of the plant depends on the structure of the process (Mendez et al., 2009). The concentration plant is formed by several concentration stages interconnected within a particular arrangement. Currently, the selection of the flotation circuit is based on the experience of the designer, and is complemented by laboratory tests and simulations. In the literature there are many studies that design concentration plants using mathematical programming. However, these strategies use a non-convex MINLP model that is difficult to solve. For that reason, usually simple models and systems with fewer species are used. This paper presents a methodology for the design of a mineral concentration circuit based in two steps: 1) Identify the set of optimal structures using discrete values of stage recoveries and solving several mixed integer linear programming (MILP) problems; 2) Determine the optimal design for each of the structures obtained in the previous step, using a Mixed Integer Nonlinear Programming model (MINLP) and a rigorous model for the recovery at each concentration stage. This work is based on the assumption that there are little optimal structures within a given space of species recoveries at each stage. A case study is used to validate the proposal using a system with several species.
机译:矿物浓度植物的设计起着重要作用,因为工厂的运行取决于该过程的结构(Mendez等,2009)。浓缩植物通过在特定布置内互连的几个浓缩级形成。目前,浮选电路的选择是基于设计者的经验,并通过实验室测试和模拟补充。在文献中,有许多研究设计浓度植物使用数学规划。但是,这些策略使用了难以解决的非凸微型模型。因此,通常使用通常使用较少物种的简单模型和系统。本文介绍了基于两个步骤的矿物浓度电路设计的方法:1)使用阶段回收的离散值和解决几个混合整数线性规划(MILP)问题,识别一组最佳结构; 2)使用混合整数非线性编程模型(MINLP)和用于在每个浓度阶段的恢复的严格模型中确定在前一步骤中获得的每个结构的最佳设计。这项工作基于假设在每个阶段的物种所恢复的特定空间内几乎没有最佳结构。案例研究用于使用具有多种物种的系统来验证该提案。

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