Ming-Cheng Shiue, Ph.D.
Affiliations: | 2010 | Mathematics | Indiana University, Bloomington, Bloomington, IN, United States |
Area:
Applied MathematicsGoogle:
"Ming-Cheng Shiue"Parents
Sign in to add mentor| Roger Temam | grad student | 2010 | Indiana University Bloomington | |
| (Analysis and computation of the inviscid primitive equations and of the shallow water equations with topography.) | ||||
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Publications
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| Wang H, Shiue M, Wu R, et al. (2019) Self-gravitational Force Calculation of High-order Accuracy for Infinitesimally Thin Gaseous Disks Astrophysical Journal Supplement Series. 242: 17 |
| Lai M, Shiue M, Ong KC. (2019) A simple projection method for the coupled Navier-Stokes and Darcy flows Computational Geosciences. 23: 21-33 |
| Shiue M, Ong KC, Lai M. (2018) Convergence of the MAC Scheme for the Stokes/Darcy Coupling Problem Journal of Scientific Computing. 76: 1216-1251 |
| Hsia C, Shiue M. (2017) On the long-time stability of a temporal discretization scheme for the three dimensional viscous primitive equations Numerische Mathematik. 139: 187-245 |
| Hsia CH, Jung CY, Nguyen TB, et al. (2016) On time periodic solutions, asymptotic stability and bifurcations of Navier-Stokes equations Numerische Mathematik. 1-32 |
| Hsia C, Shiue M. (2014) Time-periodic solutions of the primitive equations of large-scale moist atmosphere: existence and stability Applicable Analysis. 94: 1926-1963 |
| Bousquet A, Petcu M, Shiue MC, et al. (2013) Boundary conditions for limited area models based on the shallow water equations Communications in Computational Physics. 14: 664-702 |
| Hsia C, Shiue M. (2013) On the asymptotic stability analysis and the existence of time-periodic solutions of the primitive equations Indiana University Mathematics Journal. 62: 403-441 |
| Shiue M. (2013) An initial boundary value problem for one-dimensional shallow water magnetohydrodynamics in the solar tachocline Nonlinear Analysis-Theory Methods & Applications. 76: 215-228 |
| Song L, Gie G, Shiue M. (2013) Interior penalty discontinuous Galerkin methods with implicit time‐integration techniques for nonlinear parabolic equations Numerical Methods For Partial Differential Equations. 29: 1341-1366 |