Zheng, G. (2018). Recent developments around the Malliavin-Stein approach (Fourth moment phenomena via exchangeable pairs) [Doctoral thesis, Unilu - University of Luxembourg]. ORBilu-University of Luxembourg. https://orbilu.uni.lu/handle/10993/35536 |
Döbler, C., Vidotto, A., & Zheng, G. (2018). Fourth moment theorems on The Poisson space in any dimension. Electronic Journal of Probability. doi:10.1214/18-EJP168 Peer Reviewed verified by ORBi |
Lechiheb, A., Nourdin, I., Zheng, G., & Haouala, E. (2018). Convergence of random oscillatory integrals in the presence of long-range dependence and application to homogenization. Probability and Mathematical Statistics, 38 (2), 271-286. doi:10.19195/0208-4147.38.2.2 Peer reviewed |
Zheng, G. (May 2017). Normal approximation and almost sure central limit theorem for non-symmetric Rademacher functionals. Stochastic Processes and Their Applications, 127 (5), 1622-1636. doi:10.1016/j.spa.2016.09.002 Peer reviewed |
Zheng, G. (2017). A Peccati-Tudor type theorem for Rademacher chaoses. ORBilu-University of Luxembourg. https://orbilu.uni.lu/handle/10993/32843. |
Nourdin, I., & Zheng, G. (2017). Exchangeable pairs on Wiener chaos. In High-Dimensional Probability VIII Proceedings. Springer. Peer reviewed |
Lechiheb, A., Nourdin, I., Zheng, G., & Haouala, E. (2016). Convergence of random oscillatory integrals in the presence of long-range dependence and application to homogenization. Probability and Mathematical Statistics. doi:10.19195/0208-4147.38.2.2 Peer reviewed |