Zheng Sun
Orcid: 0000-0003-3763-3015Affiliations:
- University of Alabama, Department of Mathematics, Tuscaloosa, AL, USA
- Ohio State University, Department of Mathematics, Columbus, OH, USA
- Brown University, Division of Applied Mathematics, Providence, RI, USA (PhD 2018)
According to our database1,
Zheng Sun
authored at least 14 papers
between 2018 and 2025.
Collaborative distances:
Collaborative distances:
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Book In proceedings Article PhD thesis Dataset OtherLinks
Online presence:
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on sites.ua.edu
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on orcid.org
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on math.ua.edu
On csauthors.net:
Bibliography
2025
The Runge-Kutta discontinuous Galerkin method with stage-dependent polynomial spaces for hyperbolic conservation laws.
J. Comput. Phys., 2025
2024
The Runge-Kutta Discontinuous Galerkin Method with Compact Stencils for Hyperbolic Conservation Laws.
SIAM J. Sci. Comput., 2024
2023
On Generalized Gauss-Radau Projections and Optimal Error Estimates of Upwind-Biased DG Methods for the Linear Advection Equation on Special Simplex Meshes.
J. Sci. Comput., May, 2023
OEDG: Oscillation-eliminating discontinuous Galerkin method for hyperbolic conservation laws.
CoRR, 2023
On a numerical artifact of solving shallow water equations with a discontinuous bottom: Analysis and a nontransonic fix.
CoRR, 2023
2022
On Energy Laws and Stability of Runge-Kutta Methods for Linear Seminegative Problems.
SIAM J. Numer. Anal., 2022
2021
Optimal error estimates of discontinuous Galerkin methods with generalized fluxes for wave equations on unstructured meshes.
Math. Comput., 2021
2020
Low-Memory, Discrete Ordinates, Discontinuous Galerkin Methods for Radiative Transport.
SIAM J. Sci. Comput., 2020
On structure-preserving discontinuous Galerkin methods for Hamiltonian partial differential equations: Energy conservation and multi-symplecticity.
J. Comput. Phys., 2020
Error analysis of Runge-Kutta discontinuous Galerkin methods for linear time-dependent partial differential equations.
CoRR, 2020
2019
SIAM J. Numer. Anal., 2019
CoRR, 2019
2018
A discontinuous Galerkin method for nonlinear parabolic equations and gradient flow problems with interaction potentials.
J. Comput. Phys., 2018