Well-posedness of the Prandtl equation in Sobolev spaces R Alexandre, YG Wang, CJ Xu, T Yang Journal of the American Mathematical Society 28 (3), 745-784, 2015 | 242 | 2015 |
Existence and stability of compressible current-vortex sheets in three-dimensional magnetohydrodynamics GQ Chen, YG Wang Archive for rational mechanics and analysis 187 (3), 369-408, 2008 | 101 | 2008 |
Cauchy problems for linear thermoelastic systems of type III in one space variable M Reissig, YG Wang Mathematical methods in the applied sciences 28 (11), 1359-1381, 2005 | 77 | 2005 |
Convergence of compressible Euler–Poisson equations to incompressible type Euler equations YJ Peng, YG Wang Asymptotic Analysis 41 (2), 141-160, 2005 | 71 | 2005 |
On the ill-posedness of the Prandtl equations in three-dimensional space CJ Liu, YG Wang, T Yang Archive for Rational Mechanics and Analysis 220, 83-108, 2016 | 67 | 2016 |
A well-posedness theory for the Prandtl equations in three space variables CJ Liu, YG Wang, T Yang Advances in Mathematics 308, 1074-1126, 2017 | 66 | 2017 |
Boundary layers in incompressible Navier-Stokes equations with Navier boundary conditions for the vanishing viscosity limit XP Wang, YG Wang, Z Xin | 56 | 2010 |
Stability of boundary layers for a viscous hyperbolic system arising from chemotaxis: one-dimensional case Q Hou, CJ Liu, YG Wang, Z Wang SIAM Journal on Mathematical Analysis 50 (3), 3058-3091, 2018 | 54 | 2018 |
Well-posedness and decay estimates for Cauchy problems of linear thermoelastic systems of type III in 3-D L Yang, YG Wang Indiana University mathematics journal, 1333-1361, 2006 | 51 | 2006 |
The inviscid limit and stability of characteristic boundary layers for the compressible Navier-Stokes equations with Navier-friction boundary conditions YG Wang, M Williams Annales de l'Institut Fourier 62 (6), 2257-2314, 2012 | 44 | 2012 |
Boundary layers and quasi-neutral limit in steady state Euler–Poisson equations for potential flows YJ Peng, YG Wang Nonlinearity 17 (3), 835, 2004 | 44 | 2004 |
Quasi-neutral limit of the non-isentropic Euler–Poisson system YJ Peng, YG Wang, WA Yong Proceedings of the Royal Society of Edinburgh Section A: Mathematics 136 (5 …, 2006 | 42 | 2006 |
Stabilization effect of magnetic fields on two-dimensional compressible current-vortex sheets YG Wang, F Yu Archive for Rational Mechanics and Analysis 208, 341-389, 2013 | 40 | 2013 |
Propagation of singularities in one-dimensional thermoelasticity R Racke, YG Wang | 40 | 1997 |
Microlocal analysis in nonlinear thermoelasticity YG Wang Nonlinear Analysis: Theory, Methods & Applications 54 (4), 683-705, 2003 | 38 | 2003 |
Nonlinear parabolic equations with regularized derivatives YG Wang, M Oberguggenberger Journal of Mathematical Analysis and Applications 233 (2), 644-658, 1999 | 37 | 1999 |
Nonlinear well-posedness and rates of decay in thermoelasticity with second sound R Racke, YG Wang Journal of Hyperbolic Differential Equations 5 (01), 25-43, 2008 | 35 | 2008 |
The sharp interface limit of a phase field model for moving contact line problem XP Wang, YG Wang | 33 | 2007 |
Fractal dimension of attractors for a stochastic wave equation with nonlinear damping and white noise X Fan, Y Wang Stochastic Analysis and Applications 25 (2), 381-396, 2007 | 33 | 2007 |
Zero-viscosity limit of the linearized compressible Navier-Stokes equations with highly oscillatory forces in the half-plane YG Wang, Z Xin SIAM journal on mathematical analysis 37 (4), 1256-1298, 2005 | 33 | 2005 |