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	Preface: Special Issue Dedicated to Professor Zhenhuan Teng's 80th Birthday 社论 2017 作者: Tang, Tao; Zhang, Pingwen 收藏 \| 浏览/下载：5/0 \| 提交时间：2022/02/09
	Level set calculations for incompressible two-phase flows on a dynamically adaptive grid 期刊论文 Journal of Scientific Computing,2007, 卷号: 31, 期号: 2021-01-02, 页码: 75-98 作者: Di, Yana; Li, Ruo; Tang, Tao; Zhang, Pingwen 收藏 \| 浏览/下载：11/0 \| 提交时间：2021/05/11 Level set method Moving mesh methods Two-phase flows
	Moving mesh methods for singular problems on a sphere using perturbed harmonic mappings 期刊论文 SIAM Journal on Scientific Computing,2006, 卷号: 28, 期号: 4, 页码: 1490-1508 作者: Di, Yana; Li, Ruo 收藏 \| 浏览/下载：10/0 \| 提交时间：2021/05/10 Harmonic mapping Moving mesh methods Perturbed harmonic mapping Singularity Spherical domain
	Moving mesh finite element methods for the incompressible Navier-Stokes equations 期刊论文 SIAM Journal on Scientific Computing,2005, 卷号: 26, 期号: 3, 页码: 1036-1056 作者: Di, Yana; Li, Ruo; Tang, Tao; Zhang, Pingwen 收藏 \| 浏览/下载：8/0 \| 提交时间：2021/05/10 Divergence-free-preserving interpolation Incompressible flow Moving mesh method Navier-Stokes equations
	An adaptive mesh redistribution method for nonlinear Hamilton-Jacobi equations in two- and three-dimensions 期刊论文 Journal of Computational Physics,2003, 卷号: 188, 期号: 2, 页码: 543-572 作者: Tang, Huazhong; Tang, Tao; Zhang, Pingwen 收藏 \| 浏览/下载：11/0 \| 提交时间：2021/05/10 Finite difference method Hamilton-Jacobi equations Level set equations Moving adaptive grid method
	A moving mesh finite element algorithm for singular problems in two and three space dimensions 期刊论文 Journal of Computational Physics,2002, 卷号: 177, 期号: 2, 页码: 365-393 作者: Li, Ruo; Tang, Tao; Zhang, Pingwen 收藏 \| 浏览/下载：9/0 \| 提交时间：2021/05/10 Finite element method Harmonic map Moving mesh method Optimization Partial differential equations
	Moving Mesh Methods in Multiple Dimensions Based on Harmonic Maps 期刊论文 Journal of Computational Physics,2001, 卷号: 170, 期号: 2, 页码: 562-588 作者: Li, Ruo; Tang, Tao; Zhang, Pingwen 收藏 \| 浏览/下载：10/0 \| 提交时间：2021/05/11 Adaptive grids Finite element methods Harmonic map Partial differential equations
	Analysis of moving mesh methods based on geometrical variables 期刊论文 Journal of Computational Mathematics,2001, 卷号: 19, 期号: 1, 页码: 41-54 作者: Tang, Tao; Xue, Weimin; Zhang, Pingwen 收藏 \| 浏览/下载：12/0 \| 提交时间：2021/05/10 Adaptive grids Moving mesh methods Partial differential equations