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Hybrid model of evaluation of underground lead-zinc mine capacity expansion project using Monte Carlo simulation and fuzzy numbers

机译:基于蒙特卡洛模拟和模糊数的地下铅锌矿产能扩展项目评价混合模型

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摘要

Large capital intensive projects, such as those in the mineral resource industry, are often associated with diverse sources of both endogenous and exogenous risks and uncertainties. These risks can greatly influence the project profitability. Having the ability to plan for these uncertainties is increasingly recognized as critical to long-term mining project success. In the mining industry in particular, the relationships between input variables that are controllable, and those that are not, and the physical and economic outcomes are complex and often nonlinear. The value of managerial flexibility is assessed using data on prices, costs, discount rates, grades, ore extraction, and metal output. Monte Carlo simulation of the mean reversion process is used to forecast revenue data based on an initial metal price, by using annualized volatility. Monte Carlo simulation of the Geometric Brownian Motion is used to forecast operating costs. To quantify the uncertainty in the parameters within a project such as capital investment, ore grade, and mill recovery, we used triangular, uniform, and normal statistical distribution, respectively. To decrease uncertainty related to selection of the appropriate discount rate, we have applied the concept of fuzzy sets theory. The result is a Net Present Value (NPV) based on the cash flows generated by the simulation over the timeframe of the project. When using fuzzy numbers, the fuzzy NPV itself is the payoff distribution from the project. The model explains investment behavior satisfactorily, both from a statistical and from an economic point of view.
机译:大型的资本密集型项目,例如矿产资源行业的项目,通常与内源性和外源性风险与不确定性的多种来源相关。这些风险会极大地影响项目的盈利能力。有能力为这些不确定因素做出计划,这对长期采矿项目的成功至关重要。特别是在采矿业中,可控制的输入变量与不可控制的输入变量之间的关系以及物理和经济结果之间的关系是复杂的,并且通常是非线性的。使用价格,成本,折现率,品位,矿石开采和金属产量等数据评估管理灵活性的价值。均值回归过程的蒙特卡洛模拟用于通过使用年度波动率,基于初始金属价格预测收入数据。几何布朗运动的蒙特卡洛模拟用于预测运营成本。为了量化项目中参数的不确定性,例如资本投资,矿石品位和工厂回收率,我们分别使用了三角形分布,均匀分布和正态统计分布。为了减少与选择合适的折现率相关的不确定性,我们应用了模糊集理论的概念。结果是基于项目期间内模拟生成的现金流量的净现值(NPV)。使用模糊数时,模糊NPV本身就是项目的收益分配。该模型从统计和经济角度都令人满意地解释了投资行为。

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