Prior to this, I had a short but very pleasant stay at The University of Melbourne within the research group of Andrew Barbour, Nathan Ross and Aihua Xia. (April 2-July 26, 2018)
I defended my Ph.D thesis 《Recent developments around the Malliavin-Stein approach》on March 28, 2018 at Université du Luxembourg. My thesis is devoted to the fourth moment phenomena on chaoses and the main tool is Stein’s method of exchangeable pairs coupled with some spectral consideration. My advisor is Ivan Nourdin. Here is the manuscript of my thesis: PDF file (Part I is an almost self-contained survey about “the fourth moment phenomena via exchangeable pairs”; part II is a compilation of my papers -.)
I obtained a M2 (Probabilités et Statistiques) degree at Université Paris-Sud, Orsay (Sept. 2014-June 2015) supported by FMJH. I obtained a BA degree in Economics from Wuhan University (Sept. 2007-May 2011).
Teaching at KU:
Spring 2019: 《MA526: Applied Mathematical Statistics I》See the course-website
Research: Malliavin calculus, Stein’s method, SPDEs, limit theorems.
Link to the arXiv preprints.
 A central limit theorem for the stochastic wave equation with fractional noise, joint work with Francisco Delgado-Vences and David Nualart. submitted. arXiv file
 Almost sure convergence on chaoses, joint work with Guillaume Poly. To appear in Proceedings of the AMS. arXiv file.
 The probability of Intransitivity in Dice and Close Elections, joint work with Jan Hązła, Elchanan Mossel, Nathan Ross. submitted. arXiv file
 Asymptotic behavior of large Gaussian correlated Wishart matrices, joint work with Ivan Nourdin. submitted. arXiv file
 A Peccati-Tudor type theorem for Rademacher chaoses, submitted. arXiv file
 Fourth moment theorems on the Poisson space in any dimension, joint work with Christian Döbler and Anna Vidotto. Electron. J. Probab. Vol. 23 (2018), paper no. 36, 27 pp. Published version & arXiv file
 Exchangeable pairs on Wiener chaos, joint work with Ivan Nourdin. To appear in High Dimensional Probability VIII proceedings. arXiv file
 Convergence of random oscillatory integrals in the presence of long-range dependence and application to homogenization, Probab. Math. Stat. Vol 38.2, joint work with Atef Lechiheb, Ivan Nourdin and Ezedine Haouala. Published version & arXiv file
 Normal approximation and almost sure central limit theorem for non-symmetric Rademacher functionals, Stoch. Process. Appl. Volume 127, Issue 5, May 2017, Pages 1622–1636. Published version & arXiv file
- A webpage on Malliavin-Stein approach (maintained by Ivan Nourdin): link
- The Probability Group of Victoria, Australia: link
(Picture by Robert Baumgarth at my Ph.D defense)
(A moment with Kangaroos.)