Xiangdi Huang, Ph.D.
Affiliations: | 2009 | The Chinese University of Hong Kong, Hong Kong, Hong Kong |
Area:
Mathematics, Applied MathematicsGoogle:
"Xiangdi Huang"Parents
Sign in to add mentorZhouping Xin | grad student | 2009 | Chinese University of Hong Kong | |
(Some results on blowup of solutions for the compressible Navier-Stokes equations.) |
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Publications
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Huang X. (2020) On local strong and classical solutions to the three-dimensional barotropic compressible Navier-Stokes equations with vacuum Science China-Mathematics. 1-18 |
Huang X, Li J. (2018) Global Classical and Weak Solutions to the Three-Dimensional Full Compressible Navier-Stokes System with Vacuum and Large Oscillations Archive For Rational Mechanics and Analysis. 227: 995-1059 |
Xiong H, Yang H, Liang M, et al. (2016) Plasma brain-derived neurotrophic factor levels are increased in patients with tinnitus and correlated with therapeutic effects. Neuroscience Letters |
Huang X, Xin Z. (2016) On formation of singularity for non-isentropic navier-stokes equations without heat-conductivity Discrete and Continuous Dynamical Systems- Series A. 36: 4477-4493 |
Huang X, Wang Y. (2014) Global Strong Solution with Vacuum to the Two Dimensional Density-dependent Navier--Stokes System Siam Journal On Mathematical Analysis. 46: 1771-1788 |
Huang X, Li J. (2013) Serrin-Type Blowup Criterion for Viscous, Compressible, and Heat Conducting Navier-Stokes and Magnetohydrodynamic Flows Communications in Mathematical Physics. 324: 147-171 |
Huang X, Li J, Wang Y. (2013) Serrin-Type Blowup Criterion for Full Compressible Navier–Stokes System Archive For Rational Mechanics and Analysis. 207: 303-316 |
Craig W, Huang X, Wang Y. (2013) Global Wellposedness for the 3D Inhomogeneous Incompressible Navier–Stokes Equations Journal of Mathematical Fluid Mechanics. 15: 747-758 |
Bresch D, Huang X, Li J. (2012) Global Weak Solutions to One-Dimensional Non-Conservative Viscous Compressible Two-Phase System Communications in Mathematical Physics. 309: 737-755 |
Huang X, Li J, Xin Z. (2012) Global well‐posedness of classical solutions with large oscillations and vacuum to the three‐dimensional isentropic compressible Navier‐Stokes equations Communications On Pure and Applied Mathematics. 65: 549-585 |