教师姓名：王文波
职 称：副研究员
系 所：数学系
研究领域：非线性分析与临界点理论，偏微分方程
办公电话：087165033700
电子邮件：wenbowangmath@ynu.edu.cn
教育背景：
2007.09-2011.07，云南师范大学数学学院，本科学习
2011.09-2014.07，云南师范大学基础数学，硕士研究生学习
2015.09-2018.07，中国科学院大学应用数学，博士研究生学习
工作经历：
2018.11-2020.11，云南大学数学博士后流动站师资博士后
2021.06-至今，云南大学数学与统计学院任教
主要研究领域：非线性分析与临界点理论，偏微分方程
代表性学术论著：
1. Wenbo Wang, Xianyong Yang,Fukun Zhao*,Existence and concentration of ground states to a quasilinear problem with competing potentials,Nonlinear Anal., 102 (2014) 120–132.
2. Wang, Wenbo;Yang, Xianyong;Zhao, FukunExistence and concentration of ground state solutions for a subcubic quasilinear problem via Pohozaev manifold.J. Math. Anal. Appl.424 (2015), no. 2,1471–1490.
3. Wang, Wenbo;Li, QuanqingExistence of ground state solutions to Hamiltonian elliptic system with potentials.Acta Math. Sci. Ser. B (Engl. Ed.)38 (2018), no. 6,1966–1980
4. Wang, Wen Bo;Li, Quan QingExistence and concentration of nontrivial solutions for the fractional Schrödinger equations with sign-changing steep well potential. (Chinese)Acta Math. Sci. Ser. A (Chin. Ed.)38 (2018), no. 5,893–902
5. Wang, Wenbo;Zhou, Jianwen;Li, YongkunOn the ground state to Hamiltonian elliptic system with Choquard's nonlinear term.Adv. Math. Phys.2020, Art. ID 8358629, 9 pp.
6. Wang, Wenbo;Li, QuanqingExistence and concentration of positive ground states for Schrödinger-Poisson equations with competing potential functions.Electron. J. Differential Equations2020, Paper No. 78, 19 pp.
7. Wang, Wenbo;Li, Quanqing;Li, YongkunThe sign-changing solutions and ground states for planar Schrödinger-Newton system with an exponential critical growth.J. Math. Phys.61 (2020), no. 10,101513, 21 pp.
8. Wang, Wenbo;Li, Quanqing;Zhou, Jianwen;Li, YongkunNormalized solutions for p-Laplacian equations with a L2-supercritical growth.Ann. Funct. Anal.12 (2021), no. 1,Paper No. 9, 19 pp.
9. Wang, Wenbo;Yu, Yuanyang;Li, YongkunOn the asymptotically cubic fractional Schrödinger-Poisson system.Appl. Anal.100 (2021), no. 4,695–713.
10.Wang, Wenbo; Li, Quanqing; Yu, Yuanyang; Li, Yongkun,Infinitely many sign-changing solutions for planar Schrodinger-Newton equations, Indian J. Pure Appl. Math. 52 (2021) 149–161.
11.Wang, Wenbo; Zhou, Jianwen; Li, Yongkun; Li, Quan Qing, Existence of positive solutions for fractional Schrodinger-Poisson system with critical or supercritical growth, Acta Math. Sinica (Chinese Ser.) 64 (2021)269–280.
12.Wang, Wenbo; Zhang, Wei; Li, Yongkun, Minimizers of the planar Schrodinger-Newton equations, Complex Var. Elliptic Equ., 67 (2022) 151–161.
13.Wang, Wenbo; Ma, Jixiang; Zhou, Jianwen,Existence of positive solutions to the biharmonic equations in RN, Ann. Funct. Anal., 15 (2024) 22 pp.
14.Wang, Wenbo,Some remarks on the magnetic field operators 
and its applications, Proc. Rom. Acad. Ser. A Math., 25(2024)11-18.
代表性教学科研项目：2019年，主持国家青年基金项目一项
