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Random Mixing: An Approach to Inverse Modeling for Groundwater Flow and Transport Problems

机译:随机混合:一种用于地下水流和运输问题的逆向建模方法

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摘要

This paper presents a novel methodology for inverse modeling of groundwater flow and transport problems in a Monte Carlo framework, i.e., multiple solutions to the inverse problem are generated. The methodology is based on the concept of random mixing of spatial random fields. The conditional target hydraulic transmissivity field is obtained as a linear combination of unconditional spatial random fields. The corresponding weights of the linear combination are selected such that the spatial variability of the hydraulic transmissivities as well as the actual observed transmissivity values are reproduced. The constraints related to the hydraulic head and contaminant concentration observations are nonlinear. In order to fulfill these constraints, a specific property of the presented approach is used. A connected domain of fields fulfilling all linear constraints is identified. This domain includes an infinite number of realizations, and in this domain, the head and concentration deviations are minimized using standard continuous optimization techniques. The methodology uses spatial copulas to describe the spatial dependence structure. A combination with multiple point statistics allows inversion under specific structural constraints.
机译:本文提出了一种新颖的方法,用于在蒙特卡洛框架中对地下水流动和运输问题进行逆向建模,即生成了针对逆向问题的多种解决方案。该方法基于空间随机场的随机混合的概念。有条件的目标水力透射率场是无条件的空间随机场的线性组合。选择线性组合的相应权重,以便再现水力透射率的空间变化性以及实际观察到的透射率值。与液压头和污染物浓度观测值有关的约束是非线性的。为了满足这些约束,使用了所提出的方法的特定属性。确定满足所有线性约束的场的连通域。该域包括无数个实现,并且在该域中,使用标准的连续优化技术可以使水头和浓度偏差最小化。该方法使用空间关联来描述空间依赖性结构。结合多点统计信息可以在特定的结构约束下进行反演。

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