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黃勇

(湖南大學教授)

鎖定
黃勇,男,博士湖南大學數學學院教授博士生導師,畢業於清華大學。 [1] 
中文名
黃勇
畢業院校
清華大學
學位/學歷
博士
專業方向
數學
任職院校
湖南大學

黃勇人物經歷

黃勇教育經歷

Ph.D in Mathematics (2004-2007), Tsinghua University, China.
M.S. in Mathematics(2001-2004), Chongqing University, China.
B.S. in Mathematics (1999-2001), Chongqing Normal University(Chongqing University of Arts and Sciences, 1997-1999), China. [1] 

黃勇工作經歷

Jan. 2016--present: Professor, Hunan University, Changsha, China.
Mar. 2015--Dec 2015: Associate Professor, Hunan University, Changsha, China.
Oct. 2009—Feb. 2015: Associate Professor, WIPM, CAS, China.
July 2007—Sep. 2009: Research Associate, WIPM, CAS, China.
Visiting:
Jan. 2013--Aug. 2014: Prof. Erwin Lutwak, Deane Yang and GaoYong Zhang, New York University, USA;
Dec. 2011--Jun. 2012: Prof. Erwin Lutwak, Deane Yang and GaoYong Zhang, New York University, USA;
Mar. 2010--Jun. 2010: Prof. Juan Luis Vazquez, Departamento de Matematicas Universidad Autonoma de Madrid,Spain;
Sep. 2009--Dec. 2009: Prof. Pengfei Guan, Department of Mathematics and Statistics, McGill University,Canada. [1] 

黃勇學術成果

Y. Huang, Y. Jiang, Variational characterization for the planar dual Minkowski problem. J. Funct. Anal.,277(2019),2209-2236.
C. Chen, Y. Huang, Y. Zhao, Smooth solutions to the Lp dual Minkowski problem. Math. Ann., 373(2019),953-976.
Y. Huang, E. Lutwak, D. Yang, G. Zhang, The Lp-Alekesandrov problem for Lp-integral curvature. J. Differential Geom.,110(2018),1-29.
Y. Huang, Y. Zhao, On the Lp dual Minkowski problem. Adv. Math., 332 (2018), 57-84.
Y. Huang, E. Lutwak, D. Yang, G. Zhang, Geometric measures in the dual Brunn-Minkowski theory and their associated minkowski problems. Acta Math.,216(2016)2, 325-388.
Y. Huang, J. Liu, L. Xu, On the uniqueness of Lp-Minkowski problems: the constant p-curvature case in R3, Adv. Math. 281(2015),906-927.
Y. Huang, F. Jiang, J. Liu, Boundary C2,α estimates for Monge-Ampere type equations, Adv. Math. 281 (2015), 706-733. [1] 

黃勇科研項目

受湖南省科技廳、科技部、以及國家自然基金委(基礎數學)項目支持。 [1] 

黃勇講授課程

解析幾何(2015.09--2016.01, analytic geometry);
偏微分方程(2016.03--2016.06, partial differential equation);
泛函分析(2018.09-2019.01, 2019.09-2020.01, functional analysis). [1] 
參考資料
  • 1.    黃勇  .湖南大學數學與計量經濟學院[引用日期2019-07-28]