Haitao Zou

M4-127

Universität Bielefeld

Universitätsstr. 25

33615, Bielefeld, Germany

I’m now a Post-Doc in Bielefeld University, Germany, sponsored by SFB-TRR 358 “Integral Structures in Geometry and Representation Theory”.

I was a PhD student in SCMS, Fudan University, supervised by Zhiyuan Li.

My research interests include

Algebraic Geometry (especially on K3 surface and its higher-dimensional analogue);
\(p\)-adic Geometry (\(p\)-adic cohomology theories, etc)

For detials, see the pdf-version CV pdf.

Publications/projects

FMabelian

A note on Fourier-Mukai partners of abelian varieties over positive charateristic fields

Li, Zhiyuan, and Zou, Haitao

Kyoto Jounral of Mathematics 2023

arXiv Bib DOI PDF

@article{LZ21a,
  abbr = {FMabelian},
  bibtex_show = {true},
  title = {A note on Fourier-Mukai partners of abelian varieties over positive charateristic fields},
  author = {Li, Zhiyuan and Zou, Haitao},
  doi = {10.1215/21562261-2023-0008},
  url = {https://doi.org/10.1215/21562261-2023-0008},
  year = {2023},
  journal = {Kyoto Jounral of Mathematics},
  arxiv = {2107.05404},
  eprint = {2107.05404},
  archiveprefix = {arXiv},
  primaryclass = {math.AG},
  selected = {true},
  pdf = {FMabelian.pdf}
}

OG6

Supersingular O’Grady varieties of dimension six

Fu, Lie, Li, Zhiyuan, and Zou, Haitao

International Mathematics Research Notices 2021

Bib DOI PDF

@article{Fu_2021,
  abbr = {OG6},
  bibtex_show = {true},
  title = {Supersingular O’Grady varieties of dimension six},
  issn = {1687-0247},
  url = {http://dx.doi.org/10.1093/imrn/rnaa349},
  doi = {10.1093/imrn/rnaa349},
  journal = {International Mathematics Research Notices},
  publisher = {Oxford University Press (OUP)},
  author = {Fu, Lie and Li, Zhiyuan and Zou, Haitao},
  year = {2021},
  month = feb,
  selected = {true},
  pdf = {OG6.pdf}
}

derivedisog

Derived isogenies and isogenies for abelian surfaces

Li, Zhiyuan, and Zou, Haitao

2021

arXiv Bib PDF

@article{LZ21b,
  abbr = {derivedisog},
  bibtex_show = {true},
  title = {Derived isogenies and isogenies for abelian surfaces},
  author = {Li, Zhiyuan and Zou, Haitao},
  arxiv = {arXiv:2108.08710},
  year = {2021},
  selected = {true},
  pdf = {derivedisog5.pdf}
}

shafarevich

Unpolarized Shafarevich conjectures for hyper-Kähler varieties

Fu, Lie, Li, Zhiyuan, Takamatsu, Teppei, and Zou, Haitao

To appear in Algebraic Geometry 2022

arXiv Bib PDF

@article{FLTZ22,
  abbr = {shafarevich},
  bibtex_show = {true},
  title = {Unpolarized Shafarevich conjectures for hyper-Kähler varieties},
  author = {Fu, Lie and Li, Zhiyuan and Takamatsu, Teppei and Zou, Haitao},
  journal = {To appear in Algebraic Geometry},
  arxiv = {arXiv:2203.10391},
  year = {2022},
  selected = {true},
  pdf = {shafarevich.pdf}
}

PointedShaf

Finiteness of pointed families of symplectic varieties: a geometric Shafarevich conjecture

Fu, Lie, Li, Zhiyuan, Takamatsu, Teppei, and Zou, Haitao

2025

arXiv Bib PDF

@article{FLTZ23,
  abbr = {PointedShaf},
  bibtex_show = {true},
  title = {Finiteness of pointed families of symplectic varieties: a geometric Shafarevich conjecture},
  author = {Fu, Lie and Li, Zhiyuan and Takamatsu, Teppei and Zou, Haitao},
  arxiv = {arXiv:2505.15295},
  year = {2025},
  selected = {true},
  pdf = {PointedShaf.pdf}
}

ellindependence
Monodromy operators of hyper-Kähler varieties over p-adic fields

Ito, Kazuhiro, Ito, Tetsushi, Koshikawa, Teruhisa, Takamatsu, Teppei, and Zou, Haitao

in preparation

Bib
@article{IIKTZ, abbr = {ellindependence}, bibtex_show = {true}, title = {Monodromy operators of hyper-Kähler varieties over p-adic fields}, author = {Ito, Kazuhiro and Ito, Tetsushi and Koshikawa, Teruhisa and Takamatsu, Teppei and Zou, Haitao}, journal = {in preparation}, selected = {true} }