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高雅
时间:2026-10-14 作者: 点击:

基本情况

姓名:


高雅

性别:

女

职称:

讲师

所在系:

数学系

是否硕导:

否

最高学历:

博士研究生

最高学位:

博士


详细情况

学科专业:

基础数学

研究方向:

微分几何、几何分析

讲授课程:

复变函数

教育经历:

2019.09至2024.06,湖北大学,基础数学,博士;

2022.10至2023.09,大阪大学,基础数学,联合培养博士;
2015.09至2019.06,湖北大学,数学与应用数学,学士。

工作经历:

2026.07至今,beat365正版唯一入口必一,数学与统计学学院,讲师;
2024.06至2026.06,首都师范大学,交叉科学研究院,博士后。

科研项目:

国家自然科学基金重点项目:几何分析若干问题(No.12531001),2026.01.01-2030.12.31,参与,在研;
中国博士后科学基金第77批面上项目:曲率流理论及其在几何不等式和预定曲率问题中的应用研究(2025M773056),2025.08.01-2026.06.30,主持,已结题。

学术论文:

1、Ya Gao and Jing Mao. Asymptotic convergence for a class of fully nonlinear inverse curvature flows in a cone. Accepted by Publicationes Mathematicae Debrecen, 2026.

2、Ya Gao, Chenyang Liu and JingMao. PrescribedWeingarten curvature equations in warped product manifolds. Glasnik Matematički, 2025, 60(2): 327-352.

3、Ya Gao, Jie Li, Jing Mao and Zhiqi Xie. Curvature estimates for spacelike graphic hypersurfaces in Lorentz-Minkowski space \mathbb{R}^{n+1}_{1}. Mathematische Nachrichten, 2024, 297: 833-860.

4、Ya Gao, Jing Mao and Shiyun Sun. M-convex hypersurfaces with prescribed shifted Gaussian curvature in Warped product manifolds. Result in Mathematics, 2024, 79: 23.

5、Ya Gao, Yanling Gao and Jing Mao. The Dirichlet problem for a class of Hessian quotient equations in LorentzMinkowski space \mathbb{R}^{n+1}_{1}. ActaMathematica Sinica, Chinese Series, 2024, 67(3): 539-564.

6、Ya Gao, Jing Mao and Chuanxi Wu. A stability result for translating spacelike graphs in Lorentz manifolds. Acta Mathematica Scientia, 2024, 44B(2): 474-483.

7、Ya Gao, Yanling Gao, Jing Mao and Zhiqi Xie. Complete noncompact submanifolds of manifolds with negative curvature. Journal of the Korean Mathematical Society, 2024, 61(1): 183-205.

8、高雅, 毛井. Lorentz 流形M^n\times\mathbb{R}中带边类空图超曲面的一类各向异性逆平均曲率流. 中国科学, 2023, 53(7): 993-1006.

9、Ya Gao and Jing Mao. An anisotropic inverse mean curvature flow for spacelike graphic hypersurfaces with boundary in Lorentz-Minkowski space \mathbb{R}^{n+1}_{1}. Tohoku Mathematical Journal, 2023, 75: 347-364.

10、Xiaoli Chen, Ya Gao, Wei Lu and Jing Mao. Mean curvature type flows of graphs with nonzero Neumann boundary data in product manifold M^n\times\mathbb{R}. Journal of Mathematical Analysis and Applications, 2022, 505(1), 125631.

11、Ya Gao, Jinghua Li and Jing Mao. Translating solutions for a class of quasilinear parabolic initial boundary value problems in Lorentz-Minkowski plane \mathbb{R}^2_1. Journal ofMathematical Physics, 2022, 63, 033508.

12、Ya Gao, Yijuan Gong and Jing Mao. Translating solutions of the nonparametric mean curvature flow with nonzero neumann boundary data in product manifold M^n\times\mathbb{R}. Chinese Annals of Mathematics, Series B, 2022, 43(4): 601- 620.



作者:高雅;编辑:郭敏;审核:郭晖;上传:郭敏。