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Simulating finger phenomena in porous media with a moving finite element method

机译:用移动有限元方法模拟多孔介质中的手指现象

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The non-equilibrium Richards equation is solved using a moving finite element method in this paper. The governing equation is discretized spatially with a standard finite element method, and temporally with second-order Runge-Kutta schemes. A strategy of the mesh movement is based on the work by Li et al. [R.Li, T.Tang, P.W. Zhang, A moving mesh finite element algorithm for singular problems in two and three space dimensions, Journal of Computational Physics, 177 (2002) 365-393]. A Beckett and Mackenzie type monitor function is adopted. To obtain high quality meshes around the wetting front, a smoothing method which is based on the diffusive mechanism is used. With the moving mesh technique, high mesh quality and high numerical accuracy are obtained successfully. The numerical convergence and the advantage of the algorithm are demonstrated by a series of numerical experiments.
机译:本文采用运动有限元方法求解了非平衡理查兹方程。该控制方程通过标准有限元方法在空间上离散,在时间上通过二阶Runge-Kutta方案离散。网格运动的策略基于Li等人的工作。 [李R.T.Tang,P.W。张,一种在两个和三个空间维度上用于奇异问题的移动网格有限元算法,计算物理杂志,177(2002)365-393]。采用了Beckett和Mackenzie类型的监视器功能。为了在润湿前沿周围获得高质量的网格,使用了基于扩散机制的平滑方法。通过移动网格技术,成功地获得了高网格质量和高数值精度。通过一系列数值实验证明了算法的数值收敛性和优势。

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