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Stochastic simulation of soil particle-size curves in heterogeneous aquifer systems through a Bayes space approach

机译:贝叶斯空间法对非均质含水层系统中土壤粒径曲线的随机模拟

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摘要

We address the problem of stochastic simulation of soil particle-size curves (PSCs) in heterogeneous aquifer systems. Unlike traditional approaches that focus solely on a few selected features of PSCs (e.g., selected quantiles), our approach considers the entire particle-size curves and can optionally include conditioning on available data. We rely on our prior work to model PSCs as cumulative distribution functions and interpret their density functions as functional compositions. We thus approximate the latter through an expansion over an appropriate basis of functions. This enables us to (a) effectively deal with the data dimensionality and constraints and (b) to develop a simulation method for PSCs based upon a suitable and well defined projection procedure. The new theoretical framework allows representing and reproducing the complete information content embedded in PSC data. As a first field application, we demonstrate the quality of unconditional and conditional simulations obtained with our methodology by considering a set of particle-size curves collected within a shallow alluvial aquifer in the Neckar river valley, Germany.
机译:我们解决了非均质含水层系统中土壤粒径曲线(PSC)的随机模拟问题。与仅专注于PSC的某些选定特征(例如选定分位数)的传统方法不同,我们的方法考虑了整个粒度曲线,并且可以选择包括对可用数据的调节。我们依靠先前的工作将PSC建模为累积分布函数,并将其密度函数解释为功能成分。因此,我们通过适当扩展功能来近似后者。这使我们能够(a)有效处理数据维数和约束,并且(b)基于合适且定义明确的投影程序来开发PSC的仿真方法。新的理论框架允许表示和再现嵌入在PSC数据中的完整信息内容。作为第一个现场应用,我们通过考虑在德国内卡河谷浅冲积层中收集的一组粒径曲线,论证了通过我们的方法获得的无条件和有条件模拟的质量。

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