Hao Jia, Ph.D.
Affiliations: | 2013 | Mathematics | University of Minnesota, Twin Cities, Minneapolis, MN |
Area:
Mathematics, Theoretical MathematicsGoogle:
"Hao Jia"Parents
Sign in to add mentorVladimir Sverak | grad student | 2013 | UMN | |
(On some regularity problems in the theory of Navier Stokes equation.) |
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Publications
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Jia H, Liu B, Schlag W, et al. (2020) Global center stable manifold for the defocusing energy critical wave equation with potential American Journal of Mathematics. 142: 1497-1557 |
Jia H. (2020) Linear Inviscid Damping in Gevrey Spaces Archive For Rational Mechanics and Analysis. 235: 1327-1355 |
Ionescu AD, Jia H. (2019) Inviscid Damping Near the Couette Flow in a Channel Communications in Mathematical Physics. 374: 2015-2096 |
Jia H, Stewart S, Sverak V. (2019) On the De Gregorio Modification of the Constantin–Lax–Majda Model Archive For Rational Mechanics and Analysis. 231: 1269-1304 |
Duyckaerts T, Jia H, Kenig C, et al. (2018) Universality of blow up profile for small blow up solutions to the energy critical wave map equation International Mathematics Research Notices. 2018: 6961-7025 |
Jia H, Šverák V. (2018) Asymptotics of Stationary Navier Stokes Equations in Higher Dimensions Acta Mathematica Sinica. 34: 598-611 |
Jia H, Kenig C. (2017) Asymptotic decomposition for semilinear Wave and equivariant wave map equations American Journal of Mathematics. 139: 1521-1603 |
Duyckaerts T, Jia H, Kenig C, et al. (2017) Soliton resolution along a sequence of times for the focusing energy critical wave equation Geometric and Functional Analysis. 27: 798-862 |
Jia H, Liu B, Schlag W, et al. (2016) Generic and Non-Generic Behavior of Solutions to Defocusing Energy Critical Wave Equation with Potential in the Radial Case International Mathematics Research Notices. 2017: 5977-6035 |
Jia H, Sverak V. (2015) Are the incompressible 3d Navier-Stokes equations locally ill-posed in the natural energy space? Journal of Functional Analysis. 268: 3734-3766 |