从地球物理学家的角度,为水文模型提供地下成像

T. Hermans, H. Michel, Jorge Lopez-Alvis, F. Nguyen
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引用次数: 0

摘要

非均质性在地下过程中起主要作用,从局部尺度(优先入渗和流动路径、裂缝)到流域尺度(横向和纵向变异、多层、基岩界面等)。如果通过钻孔、CPT或安装原位监测探头可以获得高分辨率的直接观测,那么这些局部测量只能提供准时或一维信息。在这种情况下,地球物理技术可以提供相关的空间分布信息(2D、3D甚至4D),覆盖范围比直接测量大得多。然而,地球物理信息仍然是间接的,必须通过岩石物理或传递函数转化为所寻找的参数。地球物理学家在地下成像时面临两个重要问题:1)生成与土壤或地质结构一致的地下图像;2)将地球物理信息整合到水文模型中。这两个问题都将在本文中讨论。地球物理成像是反演过程的结果,其解是非唯一的。这个问题通常通过引入模型的一些先验特征的正则化方法来解决。目前的主要选择仍然是平滑约束反演,但这种方法往往会引入过于简单的地下表示,并降低了地球物理区分不同相的潜力。在本文的第一部分,我们将分析地球物理方法在非均质性表征方面的预期结果。我们将说明反演方法如何影响地球物理的识别潜力,以及我们如何通过考虑先验信息来改进地球物理图像。我们将看到分辨力如何随着分辨率的降低而降低。最后,我们将研究使用机器学习的最新方法如何提高我们对地下成像的能力。鉴于地球物理方法的高空间覆盖率,它们在异质性方面具有巨大的潜力,可以为水文模型提供信息。然而,地球物理反演的局限性也使得地球物理模型具有不确定性,存在传播错误信息的风险。在本贡献的第二部分,我们将说明如何将地球物理数据纳入水文模型以揭示其空间复杂性。在项目的早期阶段,关于空间异质性的几种情况通常是可能的(裂缝的方向,需要考虑的相数,一个相内的互连等),这可以在很大程度上影响水文模型的结果。在这种情况下,地球物理数据可以用来验证某些情景的一致性,而不需要在称为证伪的过程中进行任何反演。一旦确定了现实情景,地球物理数据就可以用于空间约束水文模型。然而,这应该理想地解释与地球物理反演有关的不确定性。一种可能性是使用全耦合方法,将地球物理数据直接集成到水文模型反演中。然而,这需要一个传递函数来联系水文和地球物理变量。作为一种替代方法,可以使用考虑不完美地球物理数据的概率框架的顺序方法。后者需要同步测量。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Imaging the subsurface to inform hydrological models: a geophysicist’s perspective

Heterogeneity plays a major role in subsurface processes from the local scale (preferential infiltration and flow paths, fractures) to the catchment scale (presence of lateral and vertical variability, multiple horizons, bedrock interface, etc.). If high-resolution direct observations are often available through drillholes, CPT or installing in-situ monitoring probes, those local measurements only provide punctual or 1D information. Within this context, geophysical techniques can provide relevant spatially-distributed information (2D, 3D or even 4D) with a much larger coverage than direct measurements. However, geophysical information remains indirect and must be translated into the sought parameter through petrophysical or transfer functions. 

Geophysicists are facing two important issues when imaging the subsurface: 1) Generating images of the subsurface that are consistent in terms of soil or geological structures; 2) Integrating the geophysical information into hydrological models. Both issues will be discussed in this contribution.

Geophysical imaging is the result of an inversion process whose solution is non-unique. This problem is generally solved using a regularization approach introducing some a priori characteristics of the model. The dominant choice is still the smoothness constraint inversion, which often introduces a too simplistic representation of the subsurface, and decreases the potential of geophysics to discriminate between different facies. In the first part of this contribution, we will analyze what can be expected from geophysical methods in terms of characterization of the heterogeneity. We will illustrate how the inversion method affects the discrimination potential of geophysics, and how we can improve the geophysical image by accounting for prior information. We will see how the discrimination potential decreases with the loss of resolution. Finally, we will investigate how recent methodologies using machine learning can improve our ability to image the subsurface.

Given the high spatial coverage of geophysical methods, they have a huge potential to inform hydrological models in terms of heterogeneity. However, the limitations related to geophysical inversion also make the geophysical model uncertain and the risk to propagate erroneous information exists. In the second part of this contribution, we will illustrate how to incorporate geophysical data into hydrological models to unravel their spatial complexity. At the early stage of a project, several scenarios regarding spatial heterogeneity are often possible (orientation of fractures, number of facies to consider, interconnection within one facies, etc.), and this can largely influence the outcomes of the hydrological models. In this context, geophysical data can be used to verify the consistency of some scenarios without requiring any inversion in a process called falsification. Once realistic scenarios have been identified, geophysical data can be used to spatially constrain hydrological models. However, this should ideally account for the uncertainty related to geophysical inversion. One possibility is to use a fully-coupled approach where geophysical data are integrated directly in the hydrological model inversion. This requires nevertheless a transfer function to relate hydrological and geophysical variables. As an alternative, a sequential approach using a probabilistic framework accounting for the imperfect geophysical data can be used. The latter requires co-located measurements.

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