SCPDE-MS2

High Order Numerical Methods for Convection Dominated Problems and Applications

Organized by Chi-Wang Shu

  • Part I
    14:00-15:40, Monday, 12 December 2005, WLB203

    1. A High Order Accurate Conservative ENO Remapping Method on Staggered Meshes
      Juan Cheng, Institute of Applied Physics and Computational Mathematics, China

    2. High Order Residual Distribution Finite Difference WENO Schemes for Steady State Conservation Laws on Non-Smooth Meshes
      Ching-Shan Chou, Brown University, USA

    3. A Runge-Kutta Discontinuous Galerkin Method for Viscous Flow Equations
      Hongwei Liu, The Hong Kong University of Science and Technology, Hong Kong

    4. Local Discontinuous Galerkin Methods for Semiconductor Device Simulation Models
      Yunxian Liu, Shangdong University, China

  • Part II
    16:00-17:40, Monday, 12 December 2005, WLB203

    1. Local Derivative Post-processing for Discontinuous Galerkin Methods
      Jennifer Ryan, Virginia Tech, USA

    2. Space-time Discontinuous Galerkin Method for Nonlinear Water Waves
      Yan Xu, University of Twente, The Netherlands

    3. Implicit WENO Schemes for Model Boltzmann Equations with Application to Rarefied Gas Flows
      Jaw-Yen Yang, National Taiwan University, Taiwan

    4. Modeling and Numerical Simulation of Space Charge Dominated Beams in the Paraxial Approximation
      Francis Filbet, Universite Paul Sabatier, France

  • Part III
    14:00-15:40, Tuesday, 13 December 2005, WLB203
    A special session in memory of Professor Xu-Dong Liu
    (Message of Prof Shi Zhong-Ci of Chinese Academy of Sciences and speech of Prof Hongkai Zhao of UC Irvine)

    1. Discontinuous Galerkin Method Based on Non-polynomial Approximation Spaces
      Chi-Wang Shu, Brown University, USA

    2. Central-upwind Schemes for Hyperbolic Conservation Laws
      Chi-Tien Lin, Providence University, Taiwan

    3. Shock Vortex Interaction and Mechanism of Sound Generation
      Shuhai Zhang, China Aerodynamic Research and Development Center, China

    4. Adaptive Grid Methods for Hyperbolic Problems
      Tao Tang, Hong Kong Baptist University, Hong Kong

Rationale