Singular continuous spectrum for singular potentials S Jitomirskaya, F Yang
Communications in mathematical physics 351, 1127-1135, 2017
14 2017 Pure point spectrum for the Maryland model: a constructive proof S JITOMIRSKAYA, FAN YANG
Ergodic Theory and Dynamical Systems, 1-12, 2017
14 2017 Spectral dimension for β-almost periodic singular Jacobi operators and the extended Harper’s model R Han, F Yang, S Zhang
Journal d'Analyse Mathématique 142 (2), 605-666, 2020
10 2020 Averages along the primes: improving and sparse bounds R Han, B Krause, MT Lacey, F Yang
Concrete Operators 7 (1), 45-54, 2020
9 2020 Averages along the square integers ℓp-improving and sparse inequalities R Han, MT Lacey, F Yang
Tunisian Journal of Mathematics 3 (3), 517-550, 2021
8 * 2021 Spectral transition line for the extended Harper's model in the positive Lyapunov exponent regime F Yang
Journal of Functional Analysis 275 (3), 712-734, 2018
8 2018 A Polynomial Roth Theorem for Corners in Finite Fields R Han, MT Lacey, F Yang
Mathematika 67 (4), 885-896, 2021
5 2021 Improving estimates for discrete polynomial averages R Han, V Kovač, MT Lacey, J Madrid, F Yang
Journal of Fourier Analysis and Applications 26 (3), 42, 2020
5 2020 Anti-resonances and sharp analysis of Maryland localization for all parameters R Han, S Jitomirskaya, F Yang
arXiv preprint arXiv:2205.04021, 2022
4 2022 Singular continuous spectrum and generic full spectral/packing dimension for unbounded quasiperiodic Schrödinger operators F Yang, S Zhang
Annales Henri Poincaré 20, 2481-2494, 2019
3 2019 Localization for magnetic quantum walks F Yang
arXiv preprint arXiv:2201.05779, 2022
2 2022 Generic continuous spectrum for multi-dimensional quasiperiodic Schrödinger operators with rough potentials R Han, F Yang
Journal of Spectral Theory 8 (4), 1635-1645, 2018
2 2018 Decay of multi-point correlation functions in R Han, F Yang
arXiv preprint arXiv:2208.02416, 2022
2022 Phase transition in phase: the interface S Jitomirskaya, F Yang
https://drive.google.com/file/d/19rnCER3W4K2IgZYoLc9aW_VjM1Ts6jfZ/view, 2021
2021 
Rui HanLouisiana State UniversityBestätigte E-Mail-Adresse bei lsu.edu
