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Dynamic Optimization of Open-pit Cutoff Grade by the Maximum Principle

机译:最大原理露天截止等级的动态优化

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This paper puts forward a methodology for the optimization of open-pit cutoff grade, which is based on the maximum principle. After a brief introduction to the analytical framework of constrained optimization by the maximum principle, a mathematical model for selecting an optimum cutoff grade function is constructed, this aims at the maximization of total present value of an open pit mine. By this method, the optimum cutoff grade series of a mine can be explicitly expressed as a function of residual mine life, and the function can be obtained by either numerical or analytical solution. Through the solution of the constrained optimum problem, we can also get the information on the shadow price of the mine's ore reserve. This information may be very useful in the decision making of pit extension. In the final part of the paper, a calculation example is given.
机译:本文提出了一种用于优化开坑截止等级的方法,这是基于最大原则。通过最大原理简要介绍受约束优化的分析框架之后,构建了一种用于选择最佳截止级功能的数学模型,这旨在最大化露天矿井的总价值。通过这种方法,可以将矿井的最佳截止等级系列明确表示为残留矿山寿命的函数,并且该功能可以通过数值或分析解决方案获得。通过对受限的最佳问题的解决方案,我们还可以获得矿山矿石储备的影子价格的信息。该信息在坑扩展的决策中可能非常有用。在纸张的最终部分中,给出了计算例。

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