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Uncertainties analysis methods for hydrocarbon volumes estimation

机译:烃类估计的不确定性分析方法

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Uncertainties in the estimates of hydrocarbon volumes are traditionally given by the Monte Carlo method, which is based on classical probability theory. There are a lot of uncertainties, for example: the geological model, physics and thermal parameters, lithologies, dates, etc... An alternative way to achieve the same objective is to use arithmetic. This approach is based on possibility theory derived from fizzy set theory. The fuzzy mathematics is attractive because, unlike the Monte Carlo Method, it does not have to assume the statistical distributions of geological variables, and also because of its simple computations. Furthermore, in the cases that the distributions are known, there are a correspondence between the two formulations. When the Monte Carlo method must be adopted, a neural network can be trained to reduce the number of samples required, and consequently the total computer time consumed, that can be prohibitive in 2D and 3D simulations. In this paper these aspects are focused and some comparisons are made to explicit the main advantages that are obtained in practical situations.
机译:传统上由蒙特卡罗方法给出的烃类体积估计的不确定性,这是基于经典概率理论的。例如,存在很多不确定性:地质模型,物理和热参数,岩性,日期等......实现相同目标的替代方法是使用算术。这种方法是基于脱脂集理论的可能性理论。模糊数学是有吸引力的,因为与蒙特卡罗方法不同,它不必承担地质变量的统计分布,并且还因为其简单的计算。此外,在已知分布的情况下,两种制剂之间存在对应关系。当必须采用蒙特卡罗方法时,可以培训一个神经网络以减少所需的样本数量,从而耗尽的总计算机时间,这在2D和3D模拟中可能是禁止的。在本文中,这些方面的重点是,并进行了一些比较,以明确在实际情况中获得的主要优点。

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