Email：hanxiaoli@tsinghua.edu.cn
教育背景博士（中科院数学与系统科学院， 2006）、 副教授（博导）
工作履历2008-现在，清华大学数学科学系
2006-2008，意大利国际理论物理中心
2003-2004，德国莱比锡马普所
研究领域几何分析。 主要研究高余维的平均曲率流以及Kahler曲面中的特殊曲面的存在性。
学术成果[1]X. Han, J. Li, The mean curvature flow approach to the symplectic isotopy problem, Int. Math. Res. Not., No 26, 2005, 1611-1620.
[2]X. Han, J. Li, Translating solitons to symplectic and Lagrangian mean curvature flows, Internat. J. Math, 20 (4) (2009), 443-458.
[3]X. Han, J. Li, Symplecitc critical surfaces in K\"ahler surfaces , J. Eur. Math. Soc. (JEMS) , 12 (2) (2010), 505-527.
[4]X. Han, J. Sun, Translating solitons to symplectic mean curvature flows, Ann. Global Anal. Geom., 38 (2010), 161-169.
[5]X. Han, J. Sun, An $\varepsilon$-regularity theorem for the meancurvature flow, J. Geom. Phys, 62(2012),2329-2336.
[6]X. Han, J. Li, L. Q. Yang, Symplectic mean curvature flow in $CP^2$, Calc. Var. and PDE's, 48 (2013), 111-129.
[7]B. Andrews, X. Han, H, Li, Y. Wei, Non collapsing for hypersurface flows in the sphere and the hyperbolic space, Ann. Sc. Norm. Super. Pisa Cl. Sci., (5)2015, 331-338.
[8]X. Han, J.Jost, L.Liu, L. Zhao, Bubbling anaylysis for approximate Lorentzian harmonic maps from Riemann surfaces, Calc. Var. and PDE, 56(2017)
[9]X. Han, J.Li, J. Sun, The deformation of symplectic critical surfaces in a K\”ahler surface II-compactness, Calc. Var. and PDE, 56(2017)
[10]X. Han, J.Li, J. Sun, The deformation of symplectic critical surfaces in a K\”ahler surface-I, Int. Math. Res. Not, 20(2018),6290-6328.
人才培养指导博士生1名（在读）