教师信息
石亚龙
副教授
联系方式
电子邮件
shiyl@nju.edu.cn
研究领域
Kähler几何,几何分析,偏微分方程
办公地址
鼓楼校区 甲乙楼 乙208
主要课程
2020 秋 数学分析1
2020 BICMR微分几何暑期学校 复几何初步
2020 春 紧黎曼曲面
2019 秋 多复变与复几何初步
2019 春 数学分析2
2018 秋 数学分析1
多复变与复几何初步
个人简介
教育经历
2005–2010 Ph.D., Mathematics, Peking University, China.
2001–2005 B.Sc., Mathematics, Peking University, China
工作经历
2013–Now Associate Professor, Department of Mathematics, Nanjing University, China
2012–2013 Postdoctoral fellow, Mathematics Section, ICTP, Italy
2010–2013 Lecturer, Department of Mathematics, Nanjing University, China
研究兴趣
Kähler Geometry and singularity theory
Geometric Analysis and related PDE
学术兼职
学术奖励
论文
https://mathscinet.ams.org/mathscinet/search/publications.html?pg1=INDI&s1=909321
[1] Jian, Wangjian and Shi, Yalong, Global Higher-Order Estimates for Collapsing Calabi-Yau Metrics on Elliptic K3 Surfaces, The Journal of Geometric Analysis, published online, 2020.
[2] Jian, Wangjian, Shi, Yalong and Song, Jian, A remark on constant scalar curvature Kähler metrics on minimal models, Proceedings of the AMS, 147(2019), no.8, 3507-3513.
[3] Feng, Ke, Shi, Yalong and Xu, Yiyan, On the Dirichlet problem for a class of singular complex Monge-Ampère equations, Acta Math. Sin. (Engl. Ser.) 34 (2018), no. 2, 209–220.
[4] Li, Haozhao and Shi, Yalong. A criterion for the properness of the K-energy in a general Kähler class (II). Commun. Contemp. Math. 18 (2016), no. 6, 1550071, 15 pp.
[5] Li, Haozhao and Shi, Yalong The Futaki invariant on the blowup of Kähler surfaces. Int. Math. Res. Not. IMRN 2015, no. 7, 1902–1923.
[6] Li, Haozhao, Shi, Yalong and Yao, Yi. A criterion for the properness of the K-energy in a general Kähler class. Math. Ann. 361 (2015), no. 1-2, 135–156.
[7] Shi, Yalong and Zhu, Xiaohua. Kähler-Ricci solitons on toric Fano orbifolds. Math. Z. 271 (2012), no. 3-4, 1241–1251.
[8] Shi, Yalong and Zhu, Xiaohua. An example of a singular metric arising from the blow-up limit in the continuity approach to Kähler-Einstein metrics. Pacific J. Math. 250 (2011), no. 1, 191–203.
[9] Shi, Yalong. On the α-invariants of cubic surfaces with Eckardt points. Adv. Math. 225 (2010), no. 3, 1285–1307.
其他