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A two-grid Eulerian-Lagrangian localized adjoint method to miscible displacement problems with dispersion term

机译:一种双栅eulerian-lagrangian本地化伴随分散项的混溶性位移问题

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In this paper, we propose a novel two-grid method of Eulerian-Lagrangian localized adjoint method (ELLAM)-mixed finite element method (MFEM) solutions for nonlinear and coupled miscible displacement problems, which describe complex fluid flow processes in porous media. An ELLAM is used to solve the nonlinear convection-diffusion equation for concentration, and we present a MFEM to compute the pressure equation for the pressure and Darcy velocity. A two-grid scheme is investigated to linearize and decouple the mixed-method equations. It is illustrated that the coarse space can be selected as coarse as H = O(h(1/2)) and the asymptotically optimal approximation as the nonlinear schemes can be still achieved. As a result, a large class of such nonlinear and coupled problems can be solved efficiently with large time steps. (C) 2020 Elsevier Ltd. All rights reserved.
机译:在本文中,我们提出了一种新颖的eulerian-lagrangian局部伴随方法(Ellam) - 纤维的有限元法(MFEM)解决方案的新型两栅格方法,用于非线性和耦合的混溶性位移问题,其描述了多孔介质中的复杂流体流程过程。 eLlam用于解决浓度的非线性对流扩散方程,并且我们介绍了一个MFEM来计算压力和达到速度的压力方程。研究了一种双电网方案,以线性化和解耦混合方法方程。示出了可以选择粗糙的空间作为H = O(H(1/2))和作为非线性方案的渐近最佳近似的粗糙空间。结果,可以用大的时间步骤有效地解决大类这种非线性和耦合问题。 (c)2020 elestvier有限公司保留所有权利。

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