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Profil
| Derzeitige Stellung | Professor W-3 und Äquivalente |
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| Fachgebiet | Numerik, Optimierung, Simulation |
| Keywords | Hyperbolic conservation laws, adaptive moving mesh method, computational fluid dynamics, error estimates, finite volume method |
Aktuelle Kontaktadresse
| Land | China, VR |
|---|---|
| Ort | Beijing |
| Universität/Institution | Peking University (PKU) |
| Institut/Abteilung | School of Mathematical Sciences |
| Website | http://dsec.pku.edu.cn/~tanghz |
Gastgeber*innen während der Förderung
| Prof. Dr. Gerald Warnecke | Institut für Analysis und Numerik (IAN), Otto-von-Guericke-Universität Magdeburg, Magdeburg |
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| Beginn der ersten Förderung | 01.10.2002 |
Programm(e)
| 2001 | Humboldt-Forschungsstipendien-Programm |
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Publikationen (Auswahl)
| 2011 | Z.C. Yang, P. He, and H.Z. Tang: A direct Eulerian GRP scheme for relativistic hydrodynamics: One-dimensional case. In: J. Comput. Phys., 2011, 7964-7987 |
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| 2005 | Hua-Zhong Tang: On the Sonic Point Glitch. In: J. Comput. Phys., 2005, 5-7-532 |
| 2004 | Hua-Zhong Tang Gerald Warnecke: A Runge-Kutta Discontinuous Galerkin Method for the Euler Equations. In: Computers & Fluids, 2004, |
| 2004 | Hua-Zhong Tang Tao Tang Kun Xu: A gas-kinetic scheme for shallow-water equations with source terms. In: J. Appl. Math. Phys.(ZAMP), 2004, 365-382 |
| 2004 | Hua-Zhong Tang Gerald Warnecke: A note on (2k+1)-point conservative monotone schemes. In: Mathematical Moddeling and Numerical Analysis (M2AN), 2004, 345-357 |
| 2004 | Hua-Zhong Tang: Solution of the shallow--water equations using an adaptive moving mesh method. In: Inter. J. Numer. Methods in Fluids, 2004, 789-810 |
| 2003 | Hua-Zhong Tang, Tao Tang, Pingwen Zhang: An adaptive mesh redistribution method for nonlinear Hamilton-Jacobi equations in two- and three-dimensions. In: Journal of Computational Physics , 2003, 543-572 |
| 2003 | Hua-Zhong Tang Tao Tang: Multi-dimensional moving mesh methods for shock computations. In: Contemporary Mathematics, 2003, |
| 204 | Hua-Zhong Tang: Kinetic flux vector splitting for Euler equations with general pressure laws. In: J. Comput. Math., 204, 622-632 |