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Fengyan Li, Ph.D.

Affiliations: 
2004 Brown University, Providence, RI 
Area:
Mathematics
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"Fengyan Li"
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Chi-Wang Shu grad student 2004 Brown
 (On locally divergence -free discontinuous Galerkin methods.)

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Publications

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Peng Z, Cheng Y, Qiu J, et al. (2020) Stability-enhanced AP IMEX-LDG schemes for linear kinetic transport equations under a diffusive scaling Journal of Computational Physics. 415: 109485
Peng Z, Bokil VA, Cheng Y, et al. (2020) Asymptotic and positivity preserving methods for Kerr-Debye model with Lorentz dispersion in one dimension Journal of Computational Physics. 402: 109101
Jiang Y, Sakkaplangkul P, Bokil VA, et al. (2019) Dispersion analysis of finite difference and discontinuous Galerkin schemes for Maxwell's equations in linear Lorentz media Journal of Computational Physics. 394: 100-135
Chen A, Li F, Cheng Y. (2019) An Ultra-Weak Discontinuous Galerkin Method for Schrödinger Equation in One Dimension Journal of Scientific Computing. 78: 772-815
Fu P, Cheng Y, Li F, et al. (2019) Discontinuous Galerkin Methods with Optimal \(L^2\) Accuracy for One Dimensional Linear PDEs with High Order Spatial Derivatives Journal of Scientific Computing. 78: 816-863
Fu P, Li F, Xu Y. (2018) Globally Divergence-Free Discontinuous Galerkin Methods for Ideal Magnetohydrodynamic Equations Journal of Scientific Computing. 77: 1621-1659
Bokil VA, Cheng Y, Jiang Y, et al. (2018) High Spatial Order Energy Stable FDTD Methods for Maxwell’s Equations in Nonlinear Optical Media in One Dimension Journal of Scientific Computing. 77: 330-371
Bokil VA, Cheng Y, Jiang Y, et al. (2017) Energy stable discontinuous Galerkin methods for Maxwell's equations in nonlinear optical media Journal of Computational Physics. 350: 420-452
Yang H, Li F. (2017) Discontinuous Galerkin Methods for Relativistic Vlasov–Maxwell System Journal of Scientific Computing. 73: 1216-1248
Li M, Guyenne P, Li F, et al. (2017) A Positivity-Preserving Well-Balanced Central Discontinuous Galerkin Method for the Nonlinear Shallow Water Equations Journal of Scientific Computing. 71: 994-1034
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