一、个人简介：

王友雨，男，教授，（硕士生导师），1987年参加工作，目前从事数学专业领域教学与研究，研究方向：应用微分方程。

二、教育背景：

2003年9月-- 2006年7月：北京理工大学，应用数学专业，博士学位；

1999年9月-- 2002年6月：河北大学，基础数学专业，硕士学位；

1983年9月--1987年7月：天津职业技术师范学院，数学专业，学士学位。

三、教学情况：

主讲课程：《应用微分方程》、《数学分析》、《偏微分方程》、《高等数学》、《微积分》、《线性代数》等。

四、科研情况：（代表性成果）

<科研立项>

1.2020年主持省部级项目《多点一维p-Laplace算子特征值及其在动力系统和分数阶微分方程边值问题中的应用》；

2.2008年主持局级项目《常微分方程边值问题解的适定性及相关方法》。

<发表论文>

1.Youyu Wang and Weigao Ge, Existence of periodic solutions for nonlinear differential equation with p-Laplacian-Like operator, Applied Mathematics Letters, 19（2006）241--259；

2.Youyu Wang and Chengmin Hou, Existence of multiple positive solutions for one dimensional p-Laplacian，Journal of Mathematical Analysis and Applications, 315（2006）144--153；

3.Youyu Wang and Weigao Ge, Positive solutions for multipoint boundary value problems with one dimensional p-Laplacian, Nonlinear Analysis, Theory, Methods & Applications, 66(6)(2007)1246-1256；

4.Youyu Wang, Wenxia Zhao and Weigao Ge, Multiple positive solutions for boundary value problems of second order delay differential equations with one-dimensional p-Laplacian, Journal of Mathematical Analysis and Applications, 326 (2007) 641–654；

5.Youyu Wang, Hairong Lian and Weigao Ge, Periodic Solutions for a Second Order Nonlinear Functional Differential Equation, Applied Mathematics Letters, 20 (2007) 110–115；

6.Youyu Wang and Weigao Ge, Periodic solutions for Duffing equations with a p-Laplacian-like operator, Computers and Mathematics with Applications, 52(6-7)(2006)1079-1088；

7.Youyu Wang and Weigao Ge, Multiple positive solutions for multipoint boundary value problems with one dimensional p-Laplacian, Journal of Mathematical Analysis and Applications, 327 (2007)1381–1395；

8．Youyu Wang and Weigao Ge, Existence of multiple positive solutions for multipoint boundary value problems with one dimensional p-Laplacian, Nonlinear Analysis, Theory, Methods &Applications, 67(2)(2007)476-485；

9．Youyu Wang and Weigao Ge, Existence of solutions for a third order differential equation with integral boundary conditions, Computers and Mathematics with Applications, 53(1)(2007)144-154；

10.Youyu Wang and Weigao Ge, Existence of triple positive solutions for multi-point boundary value problem with one dimensional p-Laplacian, Computers and Mathematics with Applications,54(6)(2007)793-807；

11.Youyu Wang, Chengmin Hou ,Weigao Ge and Chune Zhang, Existence of periodic solutions for second-order Duffing equations with p-Laplacian-like operators,  Nonlinear Analysis, Theory, Methods &Applications, 71 (2009) 2431-2440；

12.Youyu Wang, Guofeng Liu, Yinping Hu, Existence and uniqueness of solutions for a second order differential equation with integral boundary conditions, Applied Mathematics and Computation, Volume 216, Issue 9, 1 July 2010, Pages 2718-2727；

13.Youyu Wang, Meng Zhao and Yinping Hu: Triple positive solutions for multi-point boundary value problem with one dimensional $p$-Laplacian, Computers & Mathematics with Applications, Volume 60, Issue 6, September 2010, Pages 1792-1802；

14.Youyu Wang, Lyapunov-type inequalities for certain higher order differential equations with anti-periodic boundary conditions，Applied Mathematics Letters,  Volume 25, Issue 12,  December 2012, Pages 2375-2380；

15.Youyu Wang, Wei Sun, Jing Yang, Some new Opial-type inequalities involving higher order derivatives, Annales Polonici Mathematici , 112 (2014), 185-193；

16.Youyu Wang, Shuilian Liang, Chenxue Xia,  A Lyapunov-type inequality for a fractional differential equation under Sturm-Liouville boundary conditions, Mathematical Inequalities & Applications,  20 (2017), 139-148；

17.Youyu Wang, Qichao Wang,  Lyapunov-type inequalities for nonlinear fractional differential equation with Hilfer fractional derivative under multi-point boundary conditions,  Fractional Calculus and Applied Analysis, Volume 21, (2018) Issue 3, Pages 833–843。

<出版著作/教材>

1.《线性代数》，高等教育出版社，2013年。