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        当前位置:首页 > 科研人员

        李嘉禹

        时间:2015-01-16  来源:文本大小:【 |  | 】  【打印

         

        办公室:N915

        电话:010-82541539

        箱:lijia#math.ac.cn 

        研究方向:几何分析

        主要成果:研究集中在以下方面

        1.   调和映照

        2.   热流

        3.   极小曲面

        4.   平均曲率流

        5.   流形上分析

        表论著:

        1.   Ding, Weiyue, Li, Jiayu and Liu Qingyue, Evolution of minimal torus in Riemannian manifolds, Invent. Math., 165(2006), 225-242

        2.   Chen, Jingyi and Li Jiayu, Quaternionic maps and minimal surfaces, Annali della Scuola Normale Superiore di Pisa, Vol.4(2005), 375-388.

        3.   Han, Xiaoli and Li Jiayu, The mean curvature flow approach to the symplectic isotopy problem, Intern. Math. Research Notice 26(2005), 1611-1620.

        4.   Chen Jingyi; Li Jiayu, Singularity of Mean Curvature Flow of Lagrangian Submanifolds Invent. Math. 156 (2004), 25--51.

        5.   Ding Weiyue; Li Jiayu; Li Wei, Nonstationary weak limit of a stationary harmonic map sequence. Comm. Pure Appl. Math. 56 (2003), no. 2, 270--277.

        6.   Chen Jingyi; Li Jiayu, Mean curvature flow of surface in $4$-manifolds. Adv. Math. 163 (2001), no. 2, 287--309.

        7.   Li Jiayu, Hermitian-Einstein metrics and Chern number inequalities on parabolic stable bundles over K?hler manifolds. Comm. Anal. Geom. 8 (2000), no. 3, 445--475.

        8.   Li Jiayu; Narasimhan M. S., Hermitian-Einstein metrics on parabolic stable bundles. Acta Math. Sin. (Engl. Ser.) 15 (1999), no. 1, 93--114.

        9.   Li Jiayu; Tian Gang A blow-up formula for stationary harmonic maps. Internat. Math. Res. Notices 1998, no. 14, 735--755.

        10. Ding Weiyue; Jost Jürgen; Li Jiayu; Wang Guofang The differential equation $\Delta u=8\pi-8\pi he\sp u$ on a compact Riemann surface. Asian J. Math. 1 (1997), no. 2, 230--248.

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