EMPLOYMENT

• 2012.1Now: Associate Professor, Department of Mathematics, East China Normal University
• 2008.1 2009.1: Post-doctor, Department of Mathematics, Mainz University, Germany
• 2007.7 2011.12: Lecturer, Department of Mathematics, East China Normal University

EDUCATION

• 2004.9 2007.6: Ph.D Student, East China Normal University (Major: Algebraic Geometry)
• 2001.9 2004.7: M. S. East China Normal University (Major: Algebraic Geometry)
• 1998 .9 2001.7: B. S. East China Normal University (Major: Mathematics)
• 1995.9 1998.7: Shanghai Middle School
  

（一）基金项目：
⑴青年科学基金项目，关于纤维化的局部与整体不变量，2012/1-2014/12, 已结题，主持。
⑵面上项目，高维代数簇的相关问题，2015/01-2018/12， 在研，参加。
⑶重点项目， 代数簇的几何，2013/1-2017/12，在研，参加。

（二）学术论文
[1] C. Gong, J. Lu, S.-L. Tan: On families of curves over with two singular fibers, Osaka J. Math. 53 (2016),83-99.
of algebraic surfaces, Math. Z., 276 (2014) 543--555.
[3] J. Lu, S.-L. Tan: On surface singularities of multiplicity three, Method and Applications of Analysis, 21 (2014), no.4, 457-480.
[4] J. Lu, S.-L. Tan：Inequalities between the Chern numbers of a singular fiber in a family of algebraic curves， Trans. Amer. Math. Soc., 365 (2013), 3373-3396.
[5] J. Lu, M.Sheng, K. Zuo: An Arakelov inequality in characterstic p and upper bound of p-rank zero locus, J. Number Theory, 129, 12(2009), 3029-3045.
[6] J. Lu, S.-L. Tan, K.Zuo: Canonical Class Inequality for Fibred Spaces, submitted to Math Annalen.
[7] C.Gong, J. Lu, S,-L.Tan: On the classification and Mordell-Weil groups of families of curves with two singular fibers, submitted to Math. Z.
[8] P. Liu, J. Lu, F. Ye: On lower bounds for slopes of totally ramified triple cover fibrations, submitted to Asian J.Math.
[9] Z.-J. Chen, J. Lu, S.-L. Tan: On the modular invariants of a family of non-hyperelliptic curves of genus 3,preprint.
[10] Z.-J. Chen, J. Lu, S.-L. Tan: On the upper bound of the slope of a trigonal fibration, preprint.
[11] Global invariants of trigonal fibrations (Thesis for Ph.D. 2007)
[12] Surfaces whose canonical maps are triple covers of surfaces with minimal degrees (Thesis for M.S. 2004)