Discontinuous Galerkin Methods for the Vlasov-Maxwell Equations


Discontinuous Galerkin methods are developed for solving the Vlasov–Maxwell system, methods that are designed to be systematically as accurate as one wants with provable conservation of mass and possibly total energy. Such properties in general are hard to achieve within other numerical method frameworks for simulating the Vlasov–Maxwell system. The… (More)
DOI: 10.1137/130915091


8 Figures and Tables


Citations per Year

Citation Velocity: 5

Averaging 5 citations per year over the last 3 years.

Learn more about how we calculate this metric in our FAQ.

Cite this paper

@article{Cheng2014DiscontinuousGM, title={Discontinuous Galerkin Methods for the Vlasov-Maxwell Equations}, author={Yingda Cheng and Irene M. Gamba and Fengyan Li and Philip J. Morrison}, journal={SIAM J. Numerical Analysis}, year={2014}, volume={52}, pages={1017-1049} }