王學成

教育背景 博士（普林斯頓大學，2016） ^[1] 

[1] Decay estimates for the 3D relativistic and non-relativistic Vlasov-Poisson systems,arXiv:1805.10837, preprint (2018).

[2] Propagation of regularity and long time behavior of the 3D massive relativistic transport equation II: Vlasov-Maxwell system,arXiv:1804.06566, preprint (2018).

[3] Propagation of regularity and long time behavior of 3D massive relativistic transport equation I: Vlasov-Nordström system,arXiv:1804.06560,preprint(2018).

[4] Global regularity for the 3D finite depth capillary water waves,arXiv(2016), accepted byAnn. Sci. Éc. Norm. Supér.

[5] Global solution for the 3D quadratic Schr\odinger equation of $Q(u, \bar{u})$ type,Discrete and Continuous Dynamical Systems - Series A,Vol 37 (2017), no 9, 5037-5048.

[6] Global solution for the 3D gravity water waves system above a flat bottom,arXiv(2015), submitted.

[7] On the 3-dimensional water waves system above a flat bottom,Analysis & PDE,Vol. 10 (2017), No. 4, 893–928 .

[8] Global infinite energy solutions for the 2D gravity water waves system,Communications on Pure and Applied Mathematics,71(2018), no. 1, 90-162.

[9] Global existence for the 2D incompressible isotropic elastodynamics for small initial data,Annales Henri Poincaré, 18 (2017), no.4, 1213–1267.

[10] On global existence of 3D charge critical Dirac-Klein-Gordon system,International Mathematics Research Notices,(2015) 2015 (21): 10801-10846.

[11] Global regularity for the energy-critical NLS on S^3, withBenoit PausaderandNikolay Tzvetkov,Annales de l'Institut Henri Poincaré (C) Analyse Non Linéaire2014; 31(2), 315-338.

[12] A Beurling-Hormander theorem associated with the Riemann-Liouville operator,Pacific Journal of Mathematics, 251(2011), pp 239--255.