办 公 室: A626

邮    箱:weila319@163.com

 

研究方向：

     微分方程与动力系统、非线性泛函分析

 

教育背景：

     2015.06 南开大学数学学院获博士学位

 

工作经历：

     2015.07 –至今   天津职业技术师范大学  讲师

 

教学工作：

     本科生课程：常微分方程、高等数学、线性代数

 

科研项目：

     2017–2020  天津市教委科研计划项目   薛定谔-泊松系统的解的定性研究 主持  

     2018 -2021 天津市自然科学基金项目   基于机器学习的砂体含油及连通性分析预测研究  参与

     2017 -2022 天津市教委科研计划项目  黏弹性波场数值模拟及其CPU/GPU异构计算  参与

 

论文成果：

[1] Xu, Na, Shiwang Ma, and Rong Xing. Existence and asymptotic behavior of vector solutions for linearly coupled Choquard-type systems. Applied Mathematics Letters. 104(2020): 106249.

[2] Xu, Na, and Ruijun Yang. Multiple solutions for Kirchhoff type problem. 3rd International Conference on Applied Mathematics, Modelling, and Intelligent Computing (CAMMIC 2023),vol. 12756, pp. 1042-1047. SPIE, 2023.

[3] Xu, Na. The existence of ground state solutions for a class of sublinear Kirhhoff equations. Chinese Quarterly Journal of Mathematics. 2023,38(04)

[4] Xu, Na. Research on Online Teaching Mode of Linear Algebra Course.  2023 4th International Conference on Big Data and Informatization Education, pp. 333-337. Atlantis Press, 2023.

[5] Lixia, Wang, Shiwang Ma, and Na Xu. Multiple solutions for nonhomogeneous Schrödinger-Poisson equations with sign-changing potential. Acta Mathematica Scientia 37.2 (2017): 555-572.

[6] XU, Na. Ground State Solutions for Schrodinger-Poisson Systems. Chinese Quarterly Journal of Mathematics 31, no. 1 (2016): 9.

[7] Xu, Na, and Ruijun Yang. Ground state solutions for sublinear Schrödinger-Poisson systems. Fourth International Conference on Applied Mathematics, Modelling, and Intelligent Computing. Vol. 13219. SPIE,2024.