National Natural Science Foundation of China – Young Scientists Fund (C)Grant No.12601339Duration2027.01.01 – 2029.12.31
Scientific Research Project of Anhui Provincial Department of Education (Natural Science Category) – Young Researchers ProjectGrant No.2025AHGXZK40512Duration2026.01.01 – 2027.12.31
China Postdoctoral Science Foundation – General ProgramGrant No.2024M751512Duration2024.07.09 – 2025.09.28
[6]E. Haus, Z. WangOn the reducibility of the 1d quantum harmonic oscillator with a quasi-periodic bounded potentialarXiv:2509.01484·submitted·2025
[5]J. Bernier, N. Camps, B. Grébert, Z. WangExponential stability of solutions to the Schrödinger-Poisson equationDiscrete and Continuous Dynamical Systems·volume 44, issue 11, 3398–3442·2024
[4]J. Xu, J. W. Luo, Z. Wang, Z. G. LiangReducibility of 1-D quantum harmonic oscillator with new unbounded oscillatory perturbationsJournal of Dynamics and Differential Equations·volume 36, issue 3, 2925–2950·2024
[3]Z. G. Liang, Z. WangReducibility of 1-D Schrödinger equation with unbounded oscillation perturbationsIsrael Journal of Mathematics·volume 258, issue 1, 287–338·2023
[2]Z. G. Liang, Z. WangReducibility of 1D quantum harmonic oscillator with decaying conditions on the derivative of perturbation potentialsNonlinearity·volume 35, issue 9, 4850–4875·2022
[1]Z. G. Liang, Z. WangReducibility of quantum harmonic oscillator on ℝᵈ perturbed by a quasi-periodic potential with logarithmic decayCalculus of Variations and Partial Differential Equations·volume 61, issue 4, article no. 155·2022