| Adaptive mesh methods for one-and two-dimensional hyperbolic conservation laws H Tang, T Tang SIAM Journal on Numerical Analysis 41 (2), 487-515, 2003 | 400 | 2003 |
| A high-order gas-kinetic method for multidimensional ideal magnetohydrodynamics HZ Tang, K Xu Journal of Computational Physics 165 (1), 69-88, 2000 | 101 | 2000 |
| An adaptive mesh redistribution method for nonlinear Hamilton–Jacobi equations in two-and three-dimensions HZ Tang, T Tang, P Zhang Journal of Computational Physics 188 (2), 543-572, 2003 | 85 | 2003 |
| Numerical methods for nonlinear Dirac equation J Xu, S Shao, H Tang Journal of Computational Physics 245, 131-149, 2013 | 79 | 2013 |
| A note on the conservative schemes for the Euler equations H Tang, T Liu Journal of Computational Physics 218 (2), 451-459, 2006 | 71 | 2006 |
| High-order accurate physical-constraints-preserving finite difference WENO schemes for special relativistic hydrodynamics K Wu, H Tang Journal of Computational Physics 298, 539-564, 2015 | 70 | 2015 |
| Second-order accurate Godunov scheme for multicomponent flows on moving triangular meshes G Chen, H Tang, P Zhang Journal of Scientific Computing 34, 64-86, 2008 | 67 | 2008 |
| An adaptive ghost fluid finite volume method for compressible gas–water simulations C Wang, H Tang, T Liu Journal of computational physics 227 (12), 6385-6409, 2008 | 60 | 2008 |
| An adaptive phase field method for the mixture of two incompressible fluids Z Zhang, H Tang Computers & fluids 36 (8), 1307-1318, 2007 | 55 | 2007 |
| High-order accurate Runge-Kutta (local) discontinuous Galerkin methods for one-and two-dimensional fractional diffusion equations X Ji, H Tang Numerical Mathematics: Theory, Methods and Applications 5 (3), 333-358, 2012 | 51 | 2012 |
| A gas-kinetic scheme for shallow-water equations with source terms H Tang, T Tang, K Xu Zeitschrift für angewandte Mathematik und Physik ZAMP 55, 365-382, 2004 | 51 | 2004 |
| An adaptive moving mesh method for two-dimensional ideal magnetohydrodynamics J Han, H Tang Journal of Computational Physics 220 (2), 791-812, 2007 | 50 | 2007 |
| Accuracy of the adaptive GRP scheme and the simulation of 2-D Riemann problems for compressible Euler equations E Han, J Li, H Tang Communications in Computational Physics 10 (3), 577-609, 2011 | 49 | 2011 |
| An adaptive moving mesh method for two-dimensional relativistic hydrodynamics P He, H Tang Communications in Computational Physics 11 (1), 114-146, 2012 | 48 | 2012 |
| Runge–Kutta discontinuous Galerkin methods with WENO limiter for the special relativistic hydrodynamics J Zhao, H Tang Journal of computational physics 242, 138-168, 2013 | 44 | 2013 |
| Physical-constraint-preserving central discontinuous Galerkin methods for special relativistic hydrodynamics with a general equation of state K Wu, H Tang The Astrophysical Journal Supplement Series 228 (1), 3, 2016 | 42 | 2016 |
| A moving mesh method for the Euler flow calculations using a directional monitor function HZ Tang Commun. Comput. Phys 1, 656-676, 2006 | 42 | 2006 |
| Higher-order accurate Runge-Kutta discontinuous Galerkin methods fora nonlinear Dirac model S Shao, H Tang Discrete and Continuous Dynamical Systems-B 6 (3), 623-640, 2006 | 40 | 2006 |
| On the sonic point glitch H Tang Journal of Computational Physics 202 (2), 507-532, 2005 | 40 | 2005 |
| An adaptive GRP scheme for compressible fluid flows E Han, J Li, H Tang Journal of Computational Physics 229 (5), 1448-1466, 2010 | 39 | 2010 |
Tao TangMathematics, Hong Kong Baptist UniversityVerified email at math.hkbu.edu.hk
