[1]

J. Zhu, X. Zhong, C.W. Shu and J.X. Qiu, RungeKutta discontinuous Galerkin method with a simple and compact Hermite WENO limiter on unstructured meshes, Communications in Computational Physics, Accepted.

[2]

W. Guo, R.D. Nair and X. Zhong, An efficient WENO limiter for discontinuous Galerkin transport schemeon the cubed sphere, International J. for Numerical Methods in Fluids, 81(1), 2016.

[3]

J. Zhu, X. Zhong, C.W. Shu and J.X. Qiu, RungeKutta discontinuous Galerkin method with a simple andcompact Hermite WENO limiter, Communications in Computational Physics, 19(4), 2016.

[4]

Y. Cheng, A. J. Christlieb and X. Zhong, Energyconserving numerical simulations of electron holes in twospecies plasmas, European Physical Journal D, 69, 2015.

[5]

Y. Cheng, A. J. Christlieb and X. Zhong, Numerical study of the twospecies VlasovAmpere system: energyconserving schemes and the currentdriven ionacoustic instability, Journal of Computational Physics, 288, 2015.

[6]

Y Cheng, A. J. Christlieb and X. Zhong, Energyconserving discontinuous Galerkin methods for the VlasovAmpere system, Journal of Computational Physics, 256, 2014.

[7]

Y. Cheng, A. J. Christlieb and X. Zhong, Energyconserving discontinuous Galerkin methods for the VlasovMaxwell system, Journal of Computational Physics, 279, 2014.

[8]

J. Zhu, X. Zhong, C.W. Shu and J.X. Qiu, RungeKutta discontinuous Galerkin method using a new type of WENO limiters on unstructured meshes, Journal of Computational Physics, 248, 2013.

[9]

W. Guo, X.Zhong and J.M. Qiu, Superconvergence of discontinuous Galerkin method: eigenstructures analysis based on Fourier approach, Journal of Comutational Physics, 235, 2013.

[10]

X.Zhong and C.W. Shu, A simple weighted essentially nonoscillatory limiter for RungeKutta
discontinuous Galerkin methods, Journal of Computational Physics, 232, 2012.

[11]

X. Zhong and C.W. Shu, Numerical resolution of discontinuous Galerkin methods for time dependent wave
equations, Computer Methods in Applied Mechanics and Engineer, 200(41), 2011.

