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Lattice Boltzmann modeling of fluid flow and solute transport in karst aquifers.

机译:岩溶含水层中流体流动和溶质运移的格子波尔兹曼模型。

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A novel modeling approach is applied to karst hydrology. Long-standing problems in karst hydrology and solute transport are addressed using Lattice Boltzmann methods (LBMs). These methods contrast with other modeling approaches that have been applied to karst hydrology. The motivation of this dissertation is to develop new computational models for solving ground water hydraulics and transport problems in karst aquifers, which are widespread around the globe. This research tests the viability of the LBM as a robust alternative numerical technique for solving large-scale hydrological problems. The LB models applied in this research are briefly reviewed and there is a discussion of implementation issues. The dissertation focuses on testing the LB models.;The LBM is tested for two different types of inlet boundary conditions for solute transport in finite and effectively semi-infinite domains. The LBM solutions are verified against analytical solutions. Zero-diffusion transport and Taylor dispersion in slits are also simulated and compared against analytical solutions. These results demonstrate the LBM's flexibility as a solute transport solver.;The LBM is applied to simulate solute transport and fluid flow in porous media traversed by larger conduits. A LBM-based macroscopic flow solver (Darcy's law-based) is linked with an anisotropic dispersion solver. Spatial breakthrough curves in one and two dimensions are fitted against the available analytical solutions. This provides a steady flow model with capabilities routinely found in ground water flow and transport models (e.g., the combination of MODFLOW and MT3D). However the new LBM-based model retains the ability to solve inertial flows that are characteristic of karst aquifer conduits.;Transient flows in a confined aquifer are solved using two different LBM approaches. The analogy between Fick's second law (diffusion equation) and the transient ground water flow equation is used to solve the transient head distribution. An altered-velocity flow solver with source/sink term is applied to simulate a drawdown curve. Hydraulic parameters like transmissivity and storage coefficient are linked with LB parameters. These capabilities complete the LBM's effective treatment of the types of processes that are simulated by standard ground water models. The LB model is verified against field data for drawdown in a confined aquifer.
机译:一种新颖的建模方法被应用于岩溶水文学。使用莱迪思·玻尔兹曼方法(LBM)解决了喀斯特水文和溶质运移中的长期问题。这些方法与已应用于岩溶水文学的其他建模方法形成对比。本文的目的是开发新的计算模型,以解决遍布全球的岩溶含水层的地下水水力和运输问题。这项研究测试了LBM作为解决大规模水文问题的可靠替代数值技术的可行性。简要回顾了本研究中应用的LB模型,并讨论了实施问题。本文对LB模型进行了测试。LBM在有限域和有效半无限域中针对两种不同类型的溶质运移入口边界条件进行了测试。 LBM解决方案已针对分析解决方案进行了验证。还模拟了狭缝中的零扩散传输和泰勒色散,并将其与解析解进行了比较。这些结果证明了LBM作为溶质输运求解器的灵活性。LBM被用于模拟溶质在较大导管穿过的多孔介质中的输运和流体流动。基于LBM的宏观流求解器(基于达西定律)与各向异性弥散求解器链接。将一维和二维空间突破曲线与可用的分析解决方案进行拟合。这提供了稳定的流量模型,具有在地下水流量和运输模型中通常具有的功能(例如,MODFLOW和MT3D的组合)。然而,新的基于LBM的模型保留了解决岩溶含水层管道特征的惯性流的能力。密闭含水层中的瞬态流使用两种不同的LBM方法求解。使用菲克第二定律(扩散方程)和瞬态地下水流量方程之间的类比来求解瞬态水头分布。带有源/汇项的变流速流求解器可用于模拟降落曲线。诸如渗透率和储能系数之类的水力参数与LB参数相关联。这些功能使LBM对标准地下水模型模拟的过程类型的有效处理得以完成。相对于现场数据验证了LB模型,以便在受限含水层中进行水位下降。

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