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The risk-averse ultimate pit problem

机译:风险厌恶终极坑问题

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In this work, we consider a risk-averse ultimate pit problem where the grade of the mineral is uncertain. We derive conditions under which we can generate a set of nested pits by varying the risk level instead of using revenue factors. We propose two properties that we believe are desirable for the problem: risk nestedness, which means the pits generated for different risk aversion levels should be contained in one another, and additive consistency, which states that preferences in terms of order of extraction should not change if independent sectors of the mine are added as precedences. We show that only an entropic risk measure satisfies these properties and propose a two-stage stochastic programming formulation of the problem, including an efficient approximation scheme to solve it. We illustrate our approach in a small self-constructed example, and apply our approximation scheme to a real-world section of the Andina mine, in Chile.
机译:在这项工作中,我们认为矿物等级不确定的风险厌恶的终极坑问题。 我们通过改变风险级别而不是使用收入因素,我们可以获得一系列嵌套坑的条件。 我们提出了两种性质,我们认为对这个问题是理想的:风险嵌套,这意味着对不同风险厌股水平产生的凹坑应该彼此包含,以及附加一致性,这使得提取顺序的偏好不应改变 如果矿井的独立部门被添加为优先级。 我们表明,只有熵风险措施满足这些属性,并提出了一个问题的两阶段随机编程制定,包括解决它的有效近似方案。 我们说明了我们在一个小型自我构建的例子中的方法,并将我们的近似方案应用于智利的Andina矿的真实世界。

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