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王穎
(電子科技大學副教授)
鎖定
王穎,女,畢業於四川師範大學,電子科技大學副教授。
- 中文名
- 王穎
- 性 別
- 女
- 畢業院校
- 四川師範大學
- 職 業
- 教師
王穎個人信息
研究方向: 偏微分方程
王穎教育背景
09/2001--07/2004 四川師範大學, 數學與軟件科學學院, 碩士
王穎研究項目
1. 中央高校基本科研業務費項目,Boussinesq方程解的適定性、漸近性及孤立子的穩定性(No. ZYGX2015J096),2016/01-2018/12, 在研,主持。 2.國家自然科學基金天元基金項目, Boussinesq 方程的整體解和孤立子(No. 10926135),2010/01-2010/12,已結題,主持。 1. Fundamental Research Funds for the Central Universities,The well-posedness, asymptotic behavior of the solutions and the stability of solitary-wave for the Boussinesq equation (No. ZYGX2015J096), 2016/01-2018/12. 2. National Natural Science Foundation of China, The global solutions and solitary-wave solutions for the Boussinesq equation(No. 10926135),2010/01-2010/12. 09/2004--07/2007 四川大學,數學學院,博士 |
王穎獲獎情況
線性代數 數學實驗 數學物理方程 |
王穎論文專著
1.Ying Wang, Existence and blow-up of Solutions for the sixth-order damped Boussinesq equation, Bulletin of the Iranian Mathematical Society.( Accepted) 2.Ying Wang,Cauchy problem for the sixth-order damped multidimensional Boussinesq Equation, Electronic Journal of Differential Equations, 64(2016), 1-16. 3.Ying Wang, Existence and nonexistence of solutions for a generalized Boussinesq equation, Boundary Value Problems, 1(2015), 1-15. 4. Chunlai Mu, Yuhuan Li andYing Wang, Life span and a new critical exponent for a quasilinear degenerate parabolic equation with slow decay initial values,Nonlinear Analysis: Real Word Applications,11(2010),198-206. 5.Ying Wang, C. L. Mu and Y. H. Wu, Decay and Scattering of Solutions for a Generalized Boussinesq Equation. J. Differential Equations,247(2009),2380-2394. 6.Ying Wang, C. L. Mu and J. Deng, Strong Instability of Solitary-Wave Solutions for a Nonlinear Boussinesq Equation, Nonlinear Analysis: Theory, Methods & Applications, 69(2008), 1599-1614. 7.Ying Wangand C. L. Mu, Global Existence and Blow-up of the Solutions for the Multidimensional Generalized Boussinesq Equation, Math. Meth. Appl. Sci, 30 (2007), 1403-1417. 8.Ying Wangand C. L. Mu, Blow-up and Scattering of Solution for a Generalized Boussinesq Equation, Applied Mathematics and Computation, 188 (2007), 1131-1141. |
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- 編輯次數:9次歷史版本
- 最近更新: Idalau04