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	Analysis of Lowest-Order Characteristics-Mixed FEMs for Incompressible Miscible Flow in Porous Media Journal article SIAM Journal on Numerical Analysis,2021, volume: 59, issue: 4, pages: 1875-1895 Authors: Sun, Weiwei Favorite \| View/Download：8/0 \| Submit date：2021/09/17 modified method of characteristics mixed finite element method incompressible miscible flow
	Optimal error analysis of Crank–Nicolson lowest-order Galerkin-mixed finite element method for incompressible miscible flow in porous media Journal article Numerical Methods for Partial Differential Equations,2020, volume: 36, issue: 6, pages: 1773-1789 Authors: Gao, Huadong; Sun, Weiwei Favorite \| View/Download：6/0 \| Submit date：2021/04/23 Crank–Nicolson scheme mixed finite element method optimal error estimate porous media flow Raviart–Thomas element
	Analysis of linearized Galerkin-mixed FEMs for the time-dependent Ginzburg-Landau equations of superconductivity Journal article Advances in Computational Mathematics,2018, volume: 44, issue: 3, pages: 923-949 Authors: Gao, Huadong; Sun, Weiwei Favorite \| View/Download：4/0 \| Submit date：2021/06/02 Ginzburg-Landau equation Linearized scheme Mixed finite element method Optimal error estimate Superconductivity Unconditional convergence
	An efficient fully linearized semi-implicit Galerkin-mixed FEM for the dynamical Ginzburg-Landau equations of superconductivity Journal article Journal of Computational Physics,2015, volume: 294, pages: 329-345 Authors: Gao, Huadong; Sun, Weiwei Favorite \| View/Download：3/0 \| Submit date：2021/06/02 Fully linearized scheme Ginzburg-Landau equations Mixed finite element method Superconductivity Vortex motion
	A new error analysis of characteristics-mixed FEMs for miscible displacement in porous media Journal article SIAM Journal on Numerical Analysis,2014, volume: 52, issue: 6, pages: 3000-3020 Authors: Wang, Jilu; Si, Zhiyong; Sun, Weiwei Favorite \| View/Download：5/0 \| Submit date：2021/05/12 unconditionally optimal error estimates modified method of characteristics mixed finite element method incompressible miscible flow
	Adaptive moving grid methods for two-phase flow in porous media Journal article Journal of Computational and Applied Mathematics,2014, volume: 265, pages: 139-150 Authors: Dong, Hao; Qiao, Zhonghua; Sun, Shuyu; Tang, Tao Favorite \| View/Download：3/0 \| Submit date：2021/05/10 Finite volume method Mixed finite element method Moving mesh method Porous medium Two-phase flow