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Flexible iterative ensemble smoother for calibration of perfect and imperfect models

机译:灵活的迭代集合光滑,用于校准完美无瑕的模型

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Iterative ensemble smoothers have been widely used for calibrating simulators of various physical systems due to the relatively low computational cost and the parallel nature of the algorithm. However, iterative ensemble smoothers have been designed for perfect models under the main assumption that the specified physical models and subsequent discretized mathematical models have the capability to model the reality accurately. While significant efforts are usually made to ensure the accuracy of the mathematical model, it is widely known that the physical models are only an approximation of reality. These approximations commonly introduce some type of model error which is generally unknown and when the models are calibrated, the effects of the model errors could be smeared by adjusting the model parameters to match historical observations. This results in a bias estimated parameters and as a consequence might result in predictions with questionable quality. In this paper, we formulate a flexible iterative ensemble smoother, which can be used to calibrate imperfect models where model errors cannot be neglected. We base our method on the ensemble smoother with multiple data assimilation (ES-MDA) as it is one of the most widely used iterative ensemble smoothing techniques. In the proposed algorithm, the residual (data mismatch) is split into two parts. One part is used to derive the parameter update and the second part is used to represent the model error. The proposed method is quite general and relaxes many of the assumptions commonly introduced in the literature. We observe that the proposed algorithm has the capability to reduce the effect of model bias by capturing the unknown model errors, thus improving the quality of the estimated parameters and prediction capacity of imperfect physical models.
机译:由于相对较低的计算成本和算法的并行性质,迭代集合SmoOthers已广泛用于校准各种物理系统的模拟器。然而,迭代集合SmooThers专为完美模型而设计,主要假设指定的物理模型和随后的离散化数学模型具有准确地模拟现实的能力。虽然通常努力确保数学模型的准确性,但众所周知,物理模型只是现实的近似。这些近似通常引入某种类型的模型误差通常是未知的,并且当模型被校准时,通过调整模型参数来匹配历史观察,模型误差的效果可能会被遮挡。这导致偏差估计参数,结果可能导致质量有值得怀疑的预测。在本文中,我们制定了一种灵活的迭代集合光滑,可用于校准模型错误不能忽略的不完美模型。我们将我们的方法基于与多个数据同化(ES-MDA)的集合亮相,因为它是最广泛使用的迭代集合平滑技术之一。在所提出的算法中,残差(数据不匹配)被分成两部分。一部分用于导出参数更新,第二部分用于表示模型错误。所提出的方法非常一般,放松文献中常见的许多假设。我们观察到所提出的算法能够通过捕获未知模型误差来降低模型偏置的效果,从而提高估计参数的质量和不完美物理模型的预测能力。

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