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Meichen Hou
Observed name:
Hou, Meichen
Institution:
Northwest University
Observed institutions:
Wuhan Polytechnic University,
Chinese Academy of Sciences,
Northwest University,
Academy of Mathematics and Systems Science,
University of Chinese Academy of Sciences
ORCID:
0000-0001-6197-7833
Observed ORCID:
0000-0001-6197-7833
OpenAlex ID:
A5001844010
Vanishing viscosity limit to the planar rarefaction wave with vacuum for 3-D full compressible Navier–Stokes equations with temperature-dependent transport coefficients
2024
·
Meichen Hou
, Lingjun Liu
, et al.
·
Mathematische Annalen
·
7
PDF
Asymptotic Stability of a Boundary Layer and Rarefaction Wave for the Outflow Problem of the Heat-Conductive Ideal Gas without Viscosity
2020
·
Lili Fan
, Meichen Hou
·
Acta Mathematica Scientia
·
3
Asymptotic Stability of the Composite Wave of Rarefaction Wave and Contact Wave to Nonlinear Viscoelasticity Model with Non-convex Flux
2026
·
Zhenhua Guo
, Meichen Hou
, et al.
·
Archive for Rational Mechanics and Analysis
·
1
PDF
Asymptotic stability for the inflow problem of the heat-conductive ideal gas without viscosity
2018
·
Hou, Meichen
, Fan, Lili
·
arXiv (Cornell University)
·
1
PDF
Asymptotic Stability of Shock Waves for the Outflow Problem of a Heat-Conductive Ideal Gas without Viscosity
2023
·
Lili Fan
, Meichen Hou
·
Acta Mathematica Scientia
Nonlinear stability of the composite wave of planar rarefaction waves and planar contact waves for viscous conservation laws with non-convex flux under multi-dimensional periodic perturbations
2023
·
Hou, Meichen
, Xu, Lingda
·
arXiv (Cornell University)
PDF
Stability of contact discontinuity for an isentropic viscosity system with Chaplygin gas
2023
·
Jinjing Liu
, Meichen Hou
·
Communications in Mathematical Sciences
Asymptotic stability of viscous contact wave for the inflow problem of the heat-conductive ideal gas without viscosity
2021
·
Meichen Hou
, Lili Fan
·
Nonlinear Analysis Real World Applications
Nonlinear stability of the boundary layer and rarefaction wave for the inflow problem governed by the heat-conductive ideal gas without viscosity
2020
·
Meichen Hou
, Lili Fan
·
Communications in Mathematical Sciences
Asymptotic Stability of the Rarefaction Wave for the Non-Viscous and Heat-Conductive Ideal Gas in Half Space
2019
·
Meichen Hou
·
Acta Mathematica Scientia
PDF
Boundary layer solutions for non-viscous and heat-conductive gas in half space
2019
·
Meichen Hou
·
Journal of Mathematical Analysis and Applications
PDF
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Works count:
11
Citation count:
12
H-index:
2
I10-index:
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