Curriculum Vitae pdf
Research Interests Analysis, Partial Differential Equations, General Relativity.
Publications and Preprint
 (with S. Klainerman
and Q. Wang) Global solution for massive MaxwellKleinGordon equations
, arXiv:1801.10380.
 (with J. Luk
and S. Oh) Dynamical black holes with prescribed masses in spherical symmetry
, arXiv:1702.05717.
 (with G. Luli
and P. Yu) On onedimension semilinear wave equations with null conditions
, Adv. Math., 329(2018), 174188.
 (with J. Luk
and S. Oh) Solutions to the
Einsteinscalarfield system in spherical symmetry with large
bounded variation norms, Ann. PDE 4 (2018), no. 1.
 On global behavior of
solutions of the MaxwellKleinGordon equations, Adv. Math., 326(2018), 495520
 Decay of solutions of
MaxwellKleinGordon equations with large Maxwell field, Anal. PDE, 9 (2016), no.8, 18291902
 On the quasilinear wave
equations in time dependent inhomogeneous media, J. Hyperbolic Differ. Equ., 13 (2016), no. 2, 273330.
 Global solutions of nonlinear
wave equations with large data , Selecta Math. (N.S.) 21 (2015),
no. 4, 14051427.
 Global stability of solutions
to nonlinear wave equations , Selecta Math. (N.S.) 21 (2015),
no. 3, 833881.
 On the geodesic hypothesis in
general relativity , Comm. Math. Phys. 325 (2014), no. 3, 9971062.
 Global solutions of nonlinear
wave equations in time dependent inhomogeneous media , Arch.
Rational Mech. Anal.209 (2013), no. 2, 683728.
Teaching
 Spring 2018
, Partial Differential Equations, Lecturer, Peking University.
 Fall 2017
, Calculus III, Lecturer, Peking University.
 Spring 2017
, Advanced Mathematics B, Lecturer, Peking University.
 Michaelmas
2015, Linear Analysis II, Supervisor, University of Cambridge.
 Lent
2015, Dispersive PDEs, University of Cambridge.
 Michaelmas
2014, Topics in Analysis, Supervisor, University of Cambridge.
 Summer
2012, Study Analysis and Geometry, Nonlinear Evolution Equations,
Lecturer for the problem section, Princeton University.
 Fall
2011, Math104,
Calculus II (one variable), Princeton University.
