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	Stability and convergence of fully discrete Galerkin FEMs for the nonlinear thermistor equations in a nonconvex polygon Journal article Numerische Mathematik,2017, volume: 136, issue: 2, pages: 383-409 Authors: Gao, Huadong; Li, Buyang; Sun, Weiwei Favorite \| View/Download：7/0 \| Submit date：2021/06/02 Finite element method Nonconvex polygon Optimal error estimate Thermistor problem Unconditional stability
	Optimal error estimates of linearized Crank-Nicolson Galerkin FEMs for the time-dependent Ginzburg-Landau equations in superconductivity Journal article SIAM Journal on Numerical Analysis,2014, volume: 52, issue: 3, pages: 1183-1202 Authors: Gao, Huadong; Li, Buyang; Sun, Weiwei Favorite \| View/Download：4/0 \| Submit date：2021/05/12 optimal error estimates finite element methods Ginzburg Landau equations Crank-Nicolson scheme superconductivity unconditional stability
	The stability and convergence of fully discrete galerkin-galerkin fems for porous medium flows Journal article Communications in Computational Physics,2014, volume: 15, issue: 4, pages: 1141-1158 Authors: Li, Buyang; Wang, Jilu; Sun, Weiwei Favorite \| View/Download：4/0 \| Submit date：2021/06/02 Galerkin FEMs Incompressible miscible flows Optimal error estimate Unconditional stability
	Unconditional convergence and optimal error estimates of a Galerkin-mixed FEM for incompressible miscible flow in porous media Journal article SIAM Journal on Numerical Analysis,2013, volume: 51, issue: 4, pages: 1959-1977 Authors: Li, Buyang; Sun, Weiwei Favorite \| View/Download：9/0 \| Submit date：2021/05/12 unconditional stability optimal error estimate Galerkin-mixed FEM incompressible miscible flow