@article{TZ26,title={Monodromy rank and the semisimple Mumford–Tate conjecture for hyper-Kähler varieties},author={Tang, Zhichao and Zou, Haitao},note={available at arXiv:2602.19835},year={2026},month=feb,}
shafarevich
Unpolarized Shafarevich conjectures for hyper-Kähler varieties
@article{IIKTZ25,title={Arithmetic monodromy of hyper-Kähler varieties over p-adic fields},author={Ito, Kazuhiro and Ito, Tetsushi and Koshikawa, Teruhisa and Takamatsu, Teppei and Zou, Haitao},note={available at arXiv:2507.13713},year={2025},month=jul,}
PointedShaf
Finiteness of pointed families of symplectic varieties: a geometric Shafarevich conjecture
@article{FLTZ23,title={Finiteness of pointed families of symplectic varieties: a geometric Shafarevich conjecture},author={Fu, Lie and Li, Zhiyuan and Takamatsu, Teppei and Zou, Haitao},journal={Peking Mathematical Journal},note={Online Published},year={2025},month=may,doi={10.1007/s42543-026-00122-9},}
2023
FMabelian
A note on Fourier–Mukai partners of abelian varieties over
positive characteristic fields
@article{FLZ20,title={Supersingular O’Grady varieties of dimension six},author={Fu, Lie and Li, Zhiyuan and Zou, Haitao},journal={International Mathematics Research Notices},volume={2022},number={11},pages={8769--8802},year={2022},month=jun,issn={1073-7928},eissn={1687-0247},publisher={Oxford University Press},doi={10.1093/imrn/rnaa349},url={https://doi.org/10.1093/imrn/rnaa349},}