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A Geostatistical Simulation of a Mineral Deposit using Uncertain Experimental Data

机译:使用不确定实验数据的矿床地质统计模拟

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In the geostatistical modeling and characterization of natural resources, the traditional approach for determining the spatial distribution of a given deposit using stochastic sequential simulation is to use the existing experimental data (i.e., direct measurements) of the property of interest as if there is no uncertainty involved in the data. However, any measurement is prone to error from different sources, for example from the equipment, the sampling method, or the human factor. It is also common to have distinct measurements for the same property with different levels of resolution and uncertainty. There is a need to assess the uncertainty associated with the experimental data and integrate it during the modeling procedure. This process is not straightforward and is often overlooked. For the reliable modeling and characterization of a given ore deposit, measurement uncertainties should be included as an intrinsic part of the geo-modeling procedure. This work proposes the use of a geostatistical simulation algorithm to integrate uncertain experimental data through the use of stochastic sequential simulations with local probability functions. The methodology is applied to the stochastic modeling of a benchmark mineral deposit, where certain and uncertain experimental data co-exist. The uncertain data is modeled by assigning individual probability distribution functions to each sample location. Different strategies are proposed to build these local probability distributions. Each scenario represents variable degrees of uncertainty. The impacts of the different modeling approaches on the final deposit model are discussed. The resulting models of these proposed scenarios are also compared against those retrieved from previous studies that use conventional geostatistical simulation. The results from the proposed approaches showed that using stochastic sequential simulation with local probability functions to represent local uncertainties decreased the estimation error of the resulting model, producing fewer misclassified ore blocks.
机译:在自然资源的地质统​​计学建模和特征描述中,使用随机顺序模拟确定给定矿床空间分布的传统方法是使用感兴趣属性的现有实验数据(即直接测量),就好像没有不确定性一样。涉及数据。但是,任何测量都容易产生来自不同来源的误差,例如来自设备,采样方法或人为因素的误差。对具有不同分辨率和不确定性水平的同一属性进行不同的测量也很常见。需要评估与实验数据相关的不确定性,并在建模过程中对其进行积分。这个过程并不简单,经常被忽略。为了对给定矿床进行可靠的建模和表征,应将测量不确定性作为地质建模程序的固有部分包括在内。这项工作建议使用地统计模拟算法,通过使用具有局部概率函数的随机顺序模拟来集成不确定的实验数据。该方法适用于基准矿床的随机建模,其中存在确定的实验数据和不确定的实验数据。通过为每个样本位置分配单独的概率分布函数来对不确定数据进行建模。为建立这些局部概率分布,提出了不同的策略。每种情况都代表可变程度的不确定性。讨论了不同建模方法对最终存款模型的影响。这些拟议方案的结果模型也与使用常规地统计模拟的先前研究中得出的模型进行了比较。所提出的方法的结果表明,使用具有局部概率函数的随机顺序模拟来表示局部不确定性可减少所得模型的估计误差,从而减少了错误分类的矿石块的数量。

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