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韦勇
单位:数学科学学院
地址:中国科学技术大学数学科学学院
邮编:230026
电话:0551-63600940
个人主页: http://staff.ustc.edu.cn/~yongwei/
实验室介绍:
 
个人简历 Personal resume
2009年7月,本科毕业于清华大学数学系,理学学士学位
2014年7月,博士毕业于清华大学数学系,理学博士学位
2014.07-2016.07,英国伦敦大学学院博士后(Research Associate)
2016.07-2018.12, 澳大利亚国立大学博士后
2019.01-2020.02,澳大利亚国立大学ARC DECRA 研究员
2020.02 至今,中国科学技术大学数学科学学院特任教授
 
研究方向 Research direction
1、几何分析
2、微分几何
 
招生信息 Enrollment information
对微分几何,几何分析感兴趣,且有较好的基础
 
论文专著 The monograph
1) Ben Andrews, Xuzhong Chen and Yong Wei, Volume preserving flow and Alexandrov-Fenchel type inequalities in hyperbolic space - J. Eur. Math.Soc. 2021 - 2021 - Vol 23, no.7
2) Ben Andrews and Yong Wei, Volume preserving flow by powers of kth mean curvature - Journal of Differential Geometry - 2021 - Vol.117, no.2, 193-222.
3) Yingxiang Hu, Haizhong Li and Yong Wei, Locally constrained curvature flows and geometric inequalities in hyperbolic space - Mathematische Annalen. - 2020 -
4) Yingxiang Hu, Haizhong Li, Yong Wei and Tailong Zhou, Contraction of surfaces in hyperbolic space and in sphere - Calculus of Variations and PDE - 2020 - Vol 59, Article no. 172 (2020)
5) Laplacian flow for closed G2 structures, In: Karigiannis S., Leung N., Lotay J. (eds) Lectures and Surveys on G2-Manifolds and Related Topics. - Fields Institute Communications - 2020 - vol 84, 2020.
6) Jason Lotay and Yong Wei, Stability of torsion-free G2 structure along the Laplacian flow - Journal of Differential Geometry - 2019 - 111 (2019), no. 3, 495-526.
7) Ben Andrews and Yong Wei, Quermassintegral preserving curvature flow in hyperbolic space - Geometric and Functional Analysis - 2018 - 2018, 28(5), 1183-1208.
8) On the Minkowski-type inequality for outward minimizing hypersurfaces in Schwarzschild space, - Calculus of Variations and PDE - 2018 - 57:46.
9) Haizhong Li and Yong Wei, On inverse mean curvature flow in Schwarzschild space and Kottler space - Calculus of Variations and PDE - 2017 - 56: 62.
10) Jason Lotay and Yong Wei, Laplacian flow for closed G2 structures: Shi-type estimate, uniqueness and compactness - Geometric and Functional Analysis - 2017 - 27(1), 165-233.
11) Haizhong Li, Yong Wei and Changwei Xiong, A geometric inequality on hypersurface in hyperbolic space - Advances in Mathematics - 2014 - 253(1):152–162.
 
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