·2004 – 2008 Department of Mathematics, Nanjing University, China. Undergraduate program in pure and applied mathematics.
·2008 – 2010 Department of Mathematics, Nanjing University, China. Master program in pure mathematics. Mentor: CHENG Chongqing.
·2010 – 2014 Centre de Mathémathiques Laurent Schwartz, École Polytechnique, France. PhD of Mathematics. Thesis: Une théorie de la moyenne pour les équations aux dérivées partielles nonlinéaires. Supervisor: Sergei KUKSIN.
·2017.8- present Yau Mathematical Sciences Center, Tsinghua University, Beijing, China. Tenure-track Assistant Professor.
·2014.8- 2017.7 Department of Mathematics, University of Maryland at College Park, United States of America. Brin Postdoctoral Fellowship. Mentor: Vadim KALOSHIN.
Awards and Grants
·2000 The second prize in the National Junior School Maths Contest.
·2003 The second prize in the National Senior School Physics Contest.
·2005-2007 The third prize of People Scholarship (each year).
·2008-2010 A-type Scholarship of Master students.
·2009 The prize of outstanding student leaders.
·2010-2014 CSC scholarship of Chinese government.
·2018-2022 NSFC (Significant project) No. 11790273 (member, personal share 0.6 million RMB).
·2018 Research Excellence Award (Ruolin Prize) in YMSC.
·2019-2022 1000 Talents program (junior), research fund 2 million RMB.
·2020 ICCM best paper award (gold medal).
·2020 Outstanding service prize for fighting Covid-19 in Tsinghua University.
·2022 Invited Speaker for the 9th International Congress of Chinese Mathematicians, 2022.
1 An averaging theorem for a perturbed KdV equation, Nonlinearity, 26: 1599- 1621, 2013.
2 An averaging theorem for nonlinear Schrödinger equations with small nonlinearities, DCDS-A , 34(9), 3555-3574, 2014, arXiv:1312.0759.
3 On long-time dynamics of perturbed KdV equations, JDCS, 21(3): 379-400, 2015, arXiv:1310.5462.
4 KdV equation under periodic boundary conditions and its perturbations (with Sergei KUKSIN), Nonlinearity, 27(9), R61-R88, 2015, arXiv:1309.1597.
5 Long-time dynamics of resonant weakly nonlinear CGL equations, JDDE, 28, no.2 375-387 2016, arXiv: 1407.1156, DOI: 10.1007/s10884-014-9391-0.
6 Time-averaging for weakly nonlinear CGL equations with arbitrary potentials (with Sergei KUKSIN and Alberto MAOICCHI), Fields Institute Communications, 75:323-349, 2015, arXiv: 1411.2143.
7 On energy transferring in a periodic pendulum lattice with analytic weak couplings, Annales Henri Poincaré, 18 (6): 2087-2121, 2017, DOI: 10.1007/s00023- 017-0561-6.
8 On the Marked Length Spectrum of Generic Strictly Convex Billiard Tables (with Vadim KALOSHIN and Alfonso SORRENTINO), Duke Mathematical Journal, 167 (1): 175 - 209, 2018 arXiv: 1603.08838.
9 Nearly Circular Domains Which Are Integrable Close to the Boundary Are Ellipses (with Vadim KALOSHIN and Alfonso SORRENTINO), GAFA, 28 (2): 334-392, 2018 arXiv:1705.10601.
10 On the finite dimensionality of integrable deformations of strictly convex integrable billiard tables (with Vadim KALOSHIN), Mosc. Math. J. 19, no. 2, 307-327, 2019.
11 On the energy transfer to high frequencies in the damped/driven nonlinear Schrödinger equation (with Sergei KUKSIN), Stoch PDE: Anal Comp https://doi.org/10.1007/s40072-020-00187-2, 2021, arXiv 2006.11518 .
12 On the integrability of strictly convex billiard tables with boundaries close to ellipses with small eccentricities, Acta Math Sinica English Series, 38(1), 55-67, 2022.
13 Averaging for stochastic perturbations of conservative systems, (with Sergei Kuksin and Andrey Piatnitsky), in final stage of preparation (manuscript available upon request), 2022.
14 A New Mechanism for Non-collision Singularities (with J. Gerver and Jinxin Xue), preprint, submitted, arXiv 2202.08534, 2022.
15 On the existence of super-hyperbolic orbits in a planar four-body problem (with Jinxin Xue), in preparation (manuscript available upon request), 2022. 16 On uniform convergence of the Bogolyubov averaging for a stochastic weakly nonlinear CGL equation (with Sergei Kuksin), in the final stage of preparation (manuscript available upon request),2022.