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基本信息

博士毕业于2013年,师从谈胜利教授;之后在德国美因茨大学从事博士后研究;于2018年加入华东师范大学

研究领域是代数几何,研究兴趣包括代数曲线的模空间、代数曲面理论、叶层化等

学术活动


学术成果

[20] Strict Arakelov inequality for a family of varieties of general type   Electron. Res. Arch. (2022)   j.w. Jinbang Yang and Kang Zuo

[19] Finiteness of superelliptic curves with CM Jacobians   Ann. Sci. Éc. Norm. Supér. (2021)   j.w. Ke Chen and Kang Zuo

[18] On CM points away from the Torelli locus   J. Lond. Math. Soc. (2021)   j.w. Ke Chen and Kang Zuo

[17] Canonically fibered surfaces of general type   J. Inst. Math. Jussieu (2020)

[16] On the slope conjecture of Barja and Stoppino for fibred surfaces   Ann. Sc. Norm. Super. Pisa Cl. Sci. (2019)  j.w. Kang Zuo

[14] The Oort conjecture on Shimura curves in the Torelli locus of curves   J. Math. Pures Appl. (2019)   j.w. Kang Zuo

[13] On Severi type inequalities for irregular surfaces   Int. Math. Res. Not. (2019)   j.w. Kang Zuo

[12] The Oort conjecture for Shimura curves of small unitary rank   Commun. Math. Stat. (2018)   j.w. Ke Chen and Kang Zuo

[11] On Higgs bundles over Shimura varieties of ball quotient type   Asian J. Math. (2018)   j.w. Ke Chen, Shengli Tan and Kang Zuo

[10] Singular fibers and Kodaira dimensions   Math. Ann. (2018)   j.w. Shengli Tan and Kang Zuo

[9] On the gonality and the slope of a fibered surface   Adv. Math. (2018)   j.w. Kang Zuo

[7] Slopes of non-hyperelliptic fibrations in positive characteristic   Int. Math. Res. Not. (2017)   j.w. Hao Sun

[6] On the slope of hyperelliptic fibrations with positive relative irregularity   Trans. Amer. Math. Soc. (2017)   j.w. Kang Zuo

[5] On the Oort conjecture for Shimura varieties of unitary and orthogonal types   Compos. Math. (2016)   j.w. Ke Chen and Kang Zuo

[4] On the minimal number of singular fibers with non-compact Jacobians for families of curves over P^1   J. Math. Pures Appl. (2016)   j.w. Shengli Tan, Wanyuan Xu and Kang Zuo

[2] On the gonality of an algebraic curve and its abelian automorphism groups   Comm. Algebra (2015)   j.w. Shengli Tan

[1] Families of curves over P^1 with 3 singular fibers   C. R. Math. Acad. Sci. Paris (2013)   j.w. Cheng Gong and Shengli Tan