个人信息Personal Information 教师英文名称： Cui ningwei
所在单位： 数学学院
学历： 博士研究生毕业
联系方式： 联系方式电子邮箱(email)：ningweicui@swjtu.edu.cn
学位： 理学博士学位
电子邮箱： ningweicui@swjtu.edu.cn
毕业院校： 浙江大学
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教育经历Education Background
工作经历Work Experience
暂无内容 暂无内容
研究方向Research Focus
Riemann-Finsler geometry is much wider than Riemannian geometry, which does not have the quadratic restriction on the metrics. Such a geometry appears naturally in serveral scientific areas and deserves to be well studied. I am now working on the submanifold theory in Riemann-Finsler geom



Copyright ? 2019 西南交通大学. All Rights Reserved.蜀ICP备**号
地址：中国四川省成都市高新区西部园区西南交通大学
川公网安备061号
技术支持：信息化与网络管理处

---

个人信息Personal Information 教师英文名称： Cui ningwei
所在单位： 数学学院
学历： 博士研究生毕业
联系方式： 联系方式电子邮箱(email)：ningweicui@swjtu.edu.cn
学位： 理学博士学位
电子邮箱： ningweicui@swjtu.edu.cn
毕业院校： 浙江大学

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当前位置： 中文主页 >> 科学研究
论文成果

Selected Papers:
(16) (with Linfeng Zhou): The variation of a function on the Riemannian submanifolds and its applications, accepted in Tohoku Math. J. 2021.
(15) (with Jinhua Guo, Linfeng Zhou): A uniformization theorem in complex Finsler geometry, preprint, 2021. (Key Contribution: The first non-Kahlerian examples of weakly Kahler metric are found in the complex Finsler geometry, a uniformization result is given).
(14) (with Linfeng Zhou, Xinxin Sun): Delaunay type surfaces in a Randers space, preprint, 2021. (Key Contribution: The first examples of volume-preserving surfaces in a Randers space are found in this paper, the rotational ones are classified).
(13) (with Keti Tenenblat) New minimal surfaces in the hyperbolic space, Science China Math., vol. 60, No. 9, 1679-1704, 2017.
(12) (with Yi-Bing Shen) Nontrivial minimal surfaces in a hyperbolic Randers space, Mathematische Nachrichten, 290, No. 4, 570–582, 2017.
(11) (with K.O. Araujo and R.Pina) Helicoidal minimal surfaces in a conformally flat 3-space, Bulletin of the Korean Mathematical Society, 53(2), 531-540, 2016.
(10) Minimal surfaces in a Randers sphere with the rotational Killing vector field, Journal of Mathematical analysis and Applications, 441, 364-374, 2016.
(9) Compact surfaces of constant Gaussian curvature in Randers manifolds, Journal of Geometry and Physics, 106, 122-129, 2016.
(8) Nontrivial minimal surfaces in a class of Finsler spheres of vanishing S-curvature, Nonlinear Analysis, TMA, 129, 143-159, 2015.
(7) (with J.N.Gomes) Rigidity of cmc surface in the Berger sphere, Archiv der Mathematik, 104, 289-300, 2015.
(6) Nontrivial minimal surfaces in a class of Finsler 3-spheres, International Journal of Mathematics, 25(4), paper no. **, (DOI: 10.1142/S**X**), 2014.
(5) On minimal surfaces in a class of Finsler 3-spheres, Geometriae Dedicata, 168, 87-100, 2014.
(4) (with Yi-Bing Shen) Minimal rotational hypersurfaces in Minkowski (alpha,beta)-space, Geometriae Dedicata, 151, 27-39, 2011.
(3) (with Yi-Bing Shen) Projective change between two classes of (alpha,beta)- metrics, Differential Geometry and its Applications. 27(4), 566-573, 2009.
(2) (with Yi-Bing Shen) Bernstein type theorems for minimal surfaces in (alpha,beta)-space, Publ. Math. Debrecen. 74(4), 383-400, 2009.
(1) 关于(alpha,beta)-度量的S-曲率，数学物理学报，26A(7):1047–1056，2006.








My Visiting Activities:




3. 2016.12.24-2016.12.25, Workshop on geometry in Southwest China (2016), Chongqing University, give a talk “New results on minimal surfaces in some Riemann-Finsler space forms”.

2. 2016.6.13-2016.6.15, International Conference on Low-dimensional Topology (2016), Chengdu, Southwest Jiaotong University, ermei.

1. 2016.9.4-2016.9.12, visit to East China Normal University and Fudan Univisity, give a talk “New minimal surfaces in the hyperbolic space”.




研究领域
Riemann-Finsler geometry is much wider than Riemannian geometry, which does not have the quadratic restriction on the metrics. Such a geometry appears naturally in serveral scientific areas and deserves to be well studied. I am now working on the submanifold theory inRiemann-Finsler geometry. I am also interested in the analysis problems in differential geometry.
(1) Riemann-Finsler Geometry
(2) Geometric Analysis




专利
暂无内容

著作成果
暂无内容





Copyright ? 2019 西南交通大学. All Rights Reserved.蜀ICP备**号
地址：中国四川省成都市高新区西部园区西南交通大学
川公网安备061号
技术支持：信息化与网络管理处

---

个人信息Personal Information 教师英文名称： Cui ningwei
所在单位： 数学学院
学历： 博士研究生毕业
联系方式： 联系方式电子邮箱(email)：ningweicui@swjtu.edu.cn
学位： 理学博士学位
电子邮箱： ningweicui@swjtu.edu.cn
毕业院校： 浙江大学

扫描关注




论文成果 当前位置： 中文主页 >> 科学研究 >> 论文成果

Selected Papers:
(16) (with Linfeng Zhou): The variation of a function on the Riemannian submanifolds and its applications, accepted in Tohoku Math. J. 2021.
(15) (with Jinhua Guo, Linfeng Zhou): A uniformization theorem in complex Finsler geometry, preprint, 2021. (Key Contribution: The first non-Kahlerian examples of weakly Kahler metric are found in the complex Finsler geometry, a uniformization result is given).
(14) (with Linfeng Zhou, Xinxin Sun): Delaunay type surfaces in a Randers space, preprint, 2021. (Key Contribution: The first examples of volume-preserving surfaces in a Randers space are found in this paper, the rotational ones are classified).
(13) (with Keti Tenenblat) New minimal surfaces in the hyperbolic space, Science China Math., vol. 60, No. 9, 1679-1704, 2017.
(12) (with Yi-Bing Shen) Nontrivial minimal surfaces in a hyperbolic Randers space, Mathematische Nachrichten, 290, No. 4, 570–582, 2017.
(11) (with K.O. Araujo and R.Pina) Helicoidal minimal surfaces in a conformally flat 3-space, Bulletin of the Korean Mathematical Society, 53(2), 531-540, 2016.
(10) Minimal surfaces in a Randers sphere with the rotational Killing vector field, Journal of Mathematical analysis and Applications, 441, 364-374, 2016.
(9) Compact surfaces of constant Gaussian curvature in Randers manifolds, Journal of Geometry and Physics, 106, 122-129, 2016.
(8) Nontrivial minimal surfaces in a class of Finsler spheres of vanishing S-curvature, Nonlinear Analysis, TMA, 129, 143-159, 2015.
(7) (with J.N.Gomes) Rigidity of cmc surface in the Berger sphere, Archiv der Mathematik, 104, 289-300, 2015.
(6) Nontrivial minimal surfaces in a class of Finsler 3-spheres, International Journal of Mathematics, 25(4), paper no. **, (DOI: 10.1142/S**X**), 2014.
(5) On minimal surfaces in a class of Finsler 3-spheres, Geometriae Dedicata, 168, 87-100, 2014.
(4) (with Yi-Bing Shen) Minimal rotational hypersurfaces in Minkowski (alpha,beta)-space, Geometriae Dedicata, 151, 27-39, 2011.
(3) (with Yi-Bing Shen) Projective change between two classes of (alpha,beta)- metrics, Differential Geometry and its Applications. 27(4), 566-573, 2009.
(2) (with Yi-Bing Shen) Bernstein type theorems for minimal surfaces in (alpha,beta)-space, Publ. Math. Debrecen. 74(4), 383-400, 2009.
(1) 关于(alpha,beta)-度量的S-曲率，数学物理学报，26A(7):1047–1056，2006.








My Visiting Activities:




3. 2016.12.24-2016.12.25, Workshop on geometry in Southwest China (2016), Chongqing University, give a talk “New results on minimal surfaces in some Riemann-Finsler space forms”.

2. 2016.6.13-2016.6.15, International Conference on Low-dimensional Topology (2016), Chengdu, Southwest Jiaotong University, ermei.

1. 2016.9.4-2016.9.12, visit to East China Normal University and Fudan Univisity, give a talk “New minimal surfaces in the hyperbolic space”.








Copyright ? 2019 西南交通大学. All Rights Reserved.蜀ICP备**号
地址：中国四川省成都市高新区西部园区西南交通大学
川公网安备061号
技术支持：信息化与网络管理处

---

个人信息Personal Information 教师英文名称： Cui ningwei
所在单位： 数学学院
学历： 博士研究生毕业
联系方式： 联系方式电子邮箱(email)：ningweicui@swjtu.edu.cn
学位： 理学博士学位
电子邮箱： ningweicui@swjtu.edu.cn
毕业院校： 浙江大学

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研究领域 当前位置： 中文主页 >> 科学研究 >> 研究领域
Riemann-Finsler geometry is much wider than Riemannian geometry, which does not have the quadratic restriction on the metrics. Such a geometry appears naturally in serveral scientific areas and deserves to be well studied. I am now working on the submanifold theory inRiemann-Finsler geometry. I am also interested in the analysis problems in differential geometry.
(1) Riemann-Finsler Geometry
(2) Geometric Analysis








Copyright ? 2019 西南交通大学. All Rights Reserved.蜀ICP备**号
地址：中国四川省成都市高新区西部园区西南交通大学
川公网安备061号
技术支持：信息化与网络管理处

---

个人信息Personal Information 教师英文名称： Cui ningwei
所在单位： 数学学院
学历： 博士研究生毕业
联系方式： 联系方式电子邮箱(email)：ningweicui@swjtu.edu.cn
学位： 理学博士学位
电子邮箱： ningweicui@swjtu.edu.cn
毕业院校： 浙江大学

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专利 当前位置： 中文主页 >> 科学研究 >> 专利
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Copyright ? 2019 西南交通大学. All Rights Reserved.蜀ICP备**号
地址：中国四川省成都市高新区西部园区西南交通大学
川公网安备061号
技术支持：信息化与网络管理处

---

个人信息Personal Information 教师英文名称： Cui ningwei
所在单位： 数学学院
学历： 博士研究生毕业
联系方式： 联系方式电子邮箱(email)：ningweicui@swjtu.edu.cn
学位： 理学博士学位
电子邮箱： ningweicui@swjtu.edu.cn
毕业院校： 浙江大学

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著作成果 当前位置： 中文主页 >> 科学研究 >> 著作成果
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Copyright ? 2019 西南交通大学. All Rights Reserved.蜀ICP备**号
地址：中国四川省成都市高新区西部园区西南交通大学
川公网安备061号
技术支持：信息化与网络管理处

---

个人信息Personal Information 教师英文名称： Cui ningwei
所在单位： 数学学院
学历： 博士研究生毕业
联系方式： 联系方式电子邮箱(email)：ningweicui@swjtu.edu.cn
学位： 理学博士学位
电子邮箱： ningweicui@swjtu.edu.cn
毕业院校： 浙江大学

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当前位置： 中文主页 >> 教学工作
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授课信息
解析几何A /MATH001512
实变函数 /MATH003612
实变函数 /MATH003612
高等数学 /MATH000812

教学成果
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Copyright ? 2019 西南交通大学. All Rights Reserved.蜀ICP备**号
地址：中国四川省成都市高新区西部园区西南交通大学
川公网安备061号
技术支持：信息化与网络管理处