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温振庶
作者: 点击数: 时间:2018-06-06 15:26:09

◆个人简介

温振庶,男,1984年3月出生,博士,现为华侨大学副教授,硕士生导师。

◆主持科研项目:

a. 2018.01-2020.12,国家自然科学基金青年项目

某些两(多)分量微分方程的非线性波动力学研究(11701191);

b. 2015.04-2018.03,福建省自然科学基金青年项目

某些高阶、高次、高维数学物理方程的非线性波定性研究(2015J05008);

c. 2014.07-2017.06, 福建省中青年教师教育科研项目(A类)

某些高阶、高次、高维微分方程的非线性波解动力学研究(JA14023).

◆ 人才项目:

a.泉州市高层次人才第四层次;

◆ 学习经历:

2007年7月毕业于江西师范大学数学与信息科学学院;

2012年7月毕业于华南理工大学数学科学学院获理学博士学位(导师:刘正荣教授);

其中,2010年9月-2012年4月,在中国科学院上海生命科学研究院访问交流(导师:陈洛南研究员);

◆工作简历:

2012.7—2015.12 华侨大学,讲师;

2016.1-至今, 华侨大学,副教授

2018.8-2019.8,美国新墨西哥矿业理工学院,访问学者(国家留学基金委项目)(合作导师:张明吉副教授);

◆近五年教学情况(含本科教学、研究生教学):

为本科生主讲课程有《高等数学》、《线性代数》、《概率论与数理统计》;为研究生开设《微分方程》、《微分方程定性理论》、《动力系统引论》、《微分方程与动力系统》等课程,指导培养研究生4名。

◆研究领域及成果:

微分方程及动力系统、非线性波、精确解、几何奇异摄动理论及其应用

部分代表性论文目录:

[1]Zhenshu Wen, Lijun Zhang, and Mingji Zhang, Dynamics of classical Poisson-Nernst-Planck systems with multiple cations and boundary layers, Journal of Dynamics and Differential Equations. (Accepted)

[2]Zhenshu Wen*,On existence of kink and antikink wave solutions of singularly perturbed Gardner equation,Mathematical Methods in the Applied Sciences, 2020, 43(7), 4422-4427.(SCI)

[3]Zhenshu Wen*,The generalized bifurcation method for deriving exact solutions of nonlinear space-time fractional partial differential equations,Applied Mathematicsand Computation, 2020,366, 124735.(SCI)

[4]Zhenshu Wen*,Qualitative study of effects of vorticity on traveling wave solutions to the two-component Zakharov-Ito system,Applicable Analysis. (In press)

[5]Lijuan Shi,Zhenshu Wen*,Several types of periodic wave solutions and their relations of a Fujimoto-Watanabe equation,Journal of Applied Analysis And Computation, 2019,9(4),1193-1203. (SCI)

[6]Zhenshu Wen*,Abundant Dynamical Behaviors of Bounded Traveling Wave Solutions to Generalizedθ-Equation,Computational Mathematics and Mathematical Physics, 2019,59(6),926-935. (SCI)

[7]Lijuan Shi, Zhenshu Wen*,Dynamics of traveling wave solutions to a highly nonlinear Fujimoto-Watanabe equation,Chinese Physics B, 2019,28(4), 040201. (SCI)

[8]ZhenshuWen*,Existence and Dynamics of Bounded Traveling Wave Solutions to Getmanou Equation, Commun. Theor. Phys.,2018, 70(06),672-676. (SCI)

[9]Zhenshu Wen*, Lijuan Shi,Dynamical behaviors of traveling wave solutions to a Fujimoto–Watanabe equation,Chinese Physics B, 2018, 27(9), 090201. (SCI)

[10]Zhenshu Wen*, Lijuan Shi, Dynamics of bounded traveling wave solutions for the modified Novikov equation,Dynamic Systems and Applications, 2018, 27(3), 581-591.(SCI)

[11] Lijuan Shi,ZhenshuWen*,Bifurcations and Dynamics of Traveling Wave Solutions to a Fujimoto-Watanabe Equation, Commun. Theor. Phys.,2018, 69(06),631-636. (SCI)

[12]ZhenshuWen*,Bifurcations and exact traveling wave solutions of the celebrated Green-Naghdi equations, International Journal of Bifurcation and Chaos, 2017,27(07), 1750114. (SCI)

[13]ZhenshuWen*, Bifurcations and exact traveling wave solutions of a new two-component system,Nonlinear Dynamics, 2017,87(3),1917-1922. (SCI)

[14]ZhenshuWen*, Extension on peakons and periodic cusp waves for the generalization of the Camassa–Holm equation.Mathematical Methods in the Applied Sciences, 2015, 38(11), 2363-2375. (SCI)

[15]ZhenshuWen*, Bifurcations and nonlinear wave solutions for the generalized two-component integrable Dullin-Gottwald-Holm system,Nonlinear Dynamics, 2015,82(1-2),767-781. (SCI)

[16]ZhenshuWen*, Several new types of bounded wave solutions for the generalized two-component Camassa-Holm equation,Nonlinear Dynamics, 2014,77(3),849-857. (SCI)

[17]ZhenshuWen*, Bifurcation of solitons, peakons, and periodic cusp waves for θ–equation,Nonlinear Dynamics, 2014,77(1-2),247-253. (SCI)

[18]ZhenshuWen*, Zhengrong Liu, Bifurcation of peakons and periodic cusp waves for the generalization of the Camassa–Holm equation,Nonlinear Analysis: Real World Applications, 2011,12(3),1698-1707. (SCI)

[19]ZhenshuWen*, Zhengrong Liu,Ming Song, New exact solutions for the classical Drinfel’d-Sokolov-Wilson equation. Applied Mathematicsand Computation, 2009, 215(6):2349-2358.(SCI)

[20]Zhenshu Wen, Zhiping Liu, Guanying Piao, Zhengrong Liu,Identifying Responsive Modules by Mathematical Programming: An Application to Budding Yeast Cell Cycle. Plos One, 2012, 7(7):e41854. (SCI)

[21]Zhenshu Wen, Zhiping Liu, Zhengrong Liu, Yan Zhang, Luonan Chen,An integrated approach to identify causal network modules of complex diseases with application to colorectal cancer. Journal of the American Medical Informatics Association, 2013, 20(4): 659-667. (SCI)

[22]Zhenshu Wen, Wanwei Zhang, Tao Zeng, Luonan Chen,MCentridFS: a tool for identifying module biomarkers for multi-phenotypes from high-throughput data. Molecular BioSystems, 2014, 10(11), 2870-2875. (SCI)

[23]ZhenshuWen*, Bifurcation of Traveling Wave Solutions for a Two-Component Generalized θ–Equation. Mathematical Problems in Engineering, 2012, 2012,165-174. (SCI)

[24]ZhenshuWen*, Extension on Bifurcations of Traveling Wave Solutions for a Two-Component Fornberg-Whitham Equation. Abstract and Applied Analysis, 2012, 2012;137-138. (SCI)

[25]ZhenshuWen*, New Exact Explicit Nonlinear Wave Solutions for the Broer-Kaup Equation. Journal of Applied Mathematics, 2014, 2014, 1-7.(SCI)

◆主要获奖

1.荣获2016年泉州市自然科学优秀学术论文二等奖;

2.荣获第二届(2016)全国高校数学微课程教学设计竞赛华东赛区福建省一等奖;

3.荣获华侨大学第五届(2016)青年教师“精彩一堂课”竞赛理工科三等奖.

4.荣获2014年泉州市自然科学优秀学术论文二等奖;

联系方式:wenzhenshu@hqu.edu.cn

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