Minisymposium (ID: SS-HONM)
High Order Numerical Methods for Partial Differential Equations
Organizers: Ching-Shan Chou (Ohio State University), Jun Jia (Oak Ridge National Laboratory), Yulong Xing (University of Tennessee and Oak Ridge National Laboratory)
Many processes in science and engineering can be described and formulated by partial differential equations. In recent years, there has been vast development in high order numerical methods for solving these equations. This minisymposium aims to bring together researchers from various fields to report the progress in numerical PDEs that addresses computational challenges arising from complex physical systems, geometries, high dimensions, etc. The focus is on new high order algorithms that will impact diverse areas such as fluid mechanics, kinetic simulations and math biology. The numerical methods presented in our minisymposium range from discontinuous Galerkin method, WENO scheme, spectral method, finite volume method to deferred correction method.
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