Showing results 13 to 22 of 22
NON-CONTRACTION OF INTERMEDIATE ADMISSIBLE DISCONTINUITIES FOR 3-D PLANAR ISENTROPIC MAGNETOHYDRODYNAMICS![]() Kang, Moon-Jin, KINETIC AND RELATED MODELS, v.11, no.1, pp.107 - 118, 2018-02 |
On the computation of roll waves Jin, S; Kim, Yong Jung, ESAIM-MATHEMATICAL MODELLING AND NUMERICAL ANALYSIS-MODELISATION MATHEMATIQUE ET ANALYSE NUMERIQUE, v.35, no.3, pp.463 - 480, 2001 |
On the rate of convergence and asymptotic profile of solutions to the viscous burgers equation Kim, Yong Jung; Ni, WM, INDIANA UNIVERSITY MATHEMATICS JOURNAL, v.51, no.3, pp.727 - 752, 2002 |
Positive scheme numerical simulation of high Mach number astrophysical jets Ha Y.; Gardner C.L., JOURNAL OF SCIENTIFIC COMPUTING, v.34, no.3, pp.247 - 259, 2008 |
Solution reconstruction for computational fluid dynamics via artificial neural network Jung, Seongmun; Kwon, Oh Joon, JOURNAL OF MECHANICAL SCIENCE AND TECHNOLOGY, v.38, no.1, pp.229 - 244, 2024-01 |
Stress intensities at the triple junction of a multilevel thin film package Jeon, Insu; Kang, Ki-Ju; Im, Seyoung, MICROELECTRONICS RELIABILITY, v.48, no.5, pp.749 - 756, 2008-05 |
Time-asymptotic stability of composite waves of viscous shock and rarefaction for barotropic Navier-Stokes equations Kang, Moon-Jin; Vasseur, Alexis F.; Wang, Yi, ADVANCES IN MATHEMATICS, v.419, 2023-04 |
Uniqueness and stability of entropy shocks to the isentropic Euler system in a class of inviscid limits from a large family of Navier-Stokes systems Kang, Moon-Jin; Vasseur, Alexis F., INVENTIONES MATHEMATICAE, v.224, no.1, pp.55 - 146, 2021-04 |
Uniqueness of a Planar Contact Discontinuity for 3D Compressible Euler System in a Class of Zero Dissipation Limits from Navier-Stokes-Fourier System Kang, Moon-Jin; Vasseur, Alexis F.; Wang, Yi, COMMUNICATIONS IN MATHEMATICAL PHYSICS, v.384, no.3, pp.1751 - 1782, 2021-06 |
Well-posedness of the Riemann problem with two shocks for the isentropic Euler system in a class of vanishing physical viscosity limits Kang, Moon-Jin; Vasseur, Alexis F., JOURNAL OF DIFFERENTIAL EQUATIONS, v.338, pp.128 - 226, 2022-11 |
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