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	Analysis of backward Euler projection FEM for the Landau-Lifshitz equation 期刊论文 IMA Journal of Numerical Analysis,2022, 卷号: 42, 期号: 3, 页码: 2336-2360 作者: An, Rong; Sun, Weiwei 收藏 \| 浏览/下载：18/0 \| 提交时间：2022/09/05 Finite element method Landau-lifshitz equation Optimal error estimates Projection method
	Optimal error estimates and recovery technique of a mixed finite element method for nonlinear thermistor equations 期刊论文 IMA Journal of Numerical Analysis,2020, 卷号: 41, 期号: 4, 页码: 3175-3200 作者: Gao, Huadong; Sun, Weiwei; Wu, Chengda 收藏 \| 浏览/下载：19/0 \| 提交时间：2021/09/17 nonlinear parabolic system optimal error estimates: mixed finite element methods thermistor equations semi-implicit scheme
	Optimal error estimates of linearized Crank-Nicolson Galerkin FEMs for the time-dependent Ginzburg-Landau equations in superconductivity 期刊论文 SIAM Journal on Numerical Analysis,2014, 卷号: 52, 期号: 3, 页码: 1183-1202 作者: Gao, Huadong; Li, Buyang; Sun, Weiwei 收藏 \| 浏览/下载：12/0 \| 提交时间：2021/05/12 optimal error estimates finite element methods Ginzburg Landau equations Crank-Nicolson scheme superconductivity unconditional stability
	A new error analysis of characteristics-mixed FEMs for miscible displacement in porous media 期刊论文 SIAM Journal on Numerical Analysis,2014, 卷号: 52, 期号: 6, 页码: 3000-3020 作者: Wang, Jilu; Si, Zhiyong; Sun, Weiwei 收藏 \| 浏览/下载：20/0 \| 提交时间：2021/05/12 unconditionally optimal error estimates modified method of characteristics mixed finite element method incompressible miscible flow
	On the regularity of approximate solutions to conservation laws with piecewise smooth solutions 期刊论文 SIAM Journal on Numerical Analysis,2001, 卷号: 38, 期号: 5, 页码: 1483-1495 作者: Tang, Tao; Teng, Zhenhuan 收藏 \| 浏览/下载：12/0 \| 提交时间：2021/05/10 Conservation laws Error estimates Optimal convergence rate Viscosity approximation
	Pointwise error estimates for relaxation approximations to conservation laws 期刊论文 SIAM Journal on Mathematical Analysis,2000, 卷号: 32, 期号: 4, 页码: 870-886 作者: Tadmor, Eitan; Tang, Tao 收藏 \| 浏览/下载：10/0 \| 提交时间：2021/05/10 Conservation laws Error estimates Maximum principle One-sided interpolation inequality Optimal convergence rate Relaxation method
	Pointwise error estimates for scalar conservation laws with piecewise smooth solutions 期刊论文 SIAM Journal on Numerical Analysis,1999, 卷号: 36, 期号: 6, 页码: 1739-1758 作者: Tadmor, Eitan; Tang, Tao 收藏 \| 浏览/下载：9/0 \| 提交时间：2021/05/10 Conservation laws Error estimates Optimal convergence rate Transport inequality Viscosity approximation