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A hybrid immersed boundary-lattice Boltzmann/finite difference method for coupled dynamics of fluid flow, advection, diffusion and adsorption in fractured and porous media

机译:一种混合浸入边界晶格Boltzmann /有限差分方法,用于耦合流体流动,平流,裂缝和多孔介质中的扩散和吸附

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摘要

In this paper, a hybrid immersed boundary-lattice Boltzmann/finite difference method is extended to simulate the coupled dynamics of fluid flow, advection, diffusion and adsorption in fractured and porous media which can describe gas migration and adsorption in the cleat-matrix system of coal. The numerical method includes three important components: fluid solver, advection-diffusion solver, and immersed boundary method for fluid-solid interaction with coupled mass exchange. In the fluid solver, the single-relaxation time lattice Boltzmann method is adopted for the fluid dynamics, and immersed boundary method is employed to achieve the no-slip boundary conditions at the fluid-solid interface. The advection-diffusion equation is solved by using the finite difference method, with immersed boundary method for the Neumann boundary conditions. This integrated method is extremely efficient for flows involving complex geometries and large deformation problems, as usually encountered in geosciences. Benchmark studies including the lid driven cavity flow, heat transfer around a stationary cylinder, and gas migration with adsorption in a channel are conducted to validate the efficiency and accuracy of the current solver. It is found that results predicted by our solver are in good agreement with published data achieved by other numerical or analytical methods, showing that the current method is robust and capable to solve the fluid-solid interaction and mass exchange involving complex geometries in geosciences. Finally, this method is employed to model gas migration in the cleat-matrix system of coal, involving the process of kinetic adsorption. This contribution is the first development of its kind for solving problems in geosciences. It is held in a generic numerical formulation so that can be applied to many fields of geosciences involving fluid flow and reaction diffusion through fractured rocks, gas storage in geological formations, groundwater contaminant studies, geothermal and resource applications.
机译:在本文中,延伸了一种混合浸没边界 - 晶格Boltzmann /有限差分方法,以模拟裂缝和多孔介质中的流体流动,平流,扩散和吸附的耦合动力学,其可以描述用于夹层矩阵系统的气体迁移和吸附煤炭。该数值方法包括三个重要组成部分:流体求解器,流体求扩散求解器和浸没边界方法,用于与耦合配方交换的流体固体相互作用。在流体求解器中,为流体动力学采用单弛豫时间格子玻璃螺栓玻璃法,采用浸没的边界法在流体固体界面处实现无滑动边界条件。通过使用有限差分法解决方向 - 扩散方程,具有浸入Neumann边界条件的浸入边界法。如在地质学中通常遇到的,这种集成方法对于涉及复杂几何形状和大变形问题的流动非常有效。在包括盖子驱动腔流动的基准研究,围绕固定圆筒的热传递,以及在通道中吸附的气体迁移,以验证电流求解器的效率和精度。结果发现,我们的求解器预测的结果与其他数值或分析方法实现的已公布的数据吻合良好,表明电流方法是坚固的,能够解决流体 - 固体相互作用和涉及地球科学中复杂几何形状的分数交换。最后,采用该方法在煤的煤炭矩阵系统中模拟气体迁移,涉及动力学吸附过程。这一贡献是解决地球科学问题的第一次发展。它在通用数值制剂中保持,以便通过破碎的岩石,地质形成,地下水污染研究,地热和资源应用,涉及流体流动和反应扩散的地质区域的许多地质领域。

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