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郭斌

發表于: 2017-11-30   點擊: 


基本情況
姓名: 郭斌
  
性别:
職稱: 教授
所在系别: 應用數學系
最高學曆: 博士研究生
最高學位: 博士
Email:







詳細情況
所在學科專業: 應用數學
所研究方向: 偏微分方程,流體力學
講授課程: 2012.09-2013.01  數學分析I習題
2013.03-2013.07  數學分析II習題
2015.03-2015.07  常微分方程習題
2015.03-2015.07  調和分析
2015.09-2016.01  數學分析III習題
2016.09-2017.01  數學物理方程
教育經曆: 2008.09-2012.07    吉林大學數學研究所   博士生              應用數學
2010.09-2011.09    美國密歇根州立大學   聯合培養博士        應用數學
2006.09-2008.07    吉林大學數學研究所   碩士生              應用數學
2002.09-2006.07    伟德线上平台     本科生         數學與應用數學
工作經曆: 2012.07-2015.09    伟德线上平台       講師
2013.06-2015.08    中科院數學所         博士後

2015.10-2020.09    伟德线上平台       副教授

2020.09-至今      伟德线上平台       教授

科研項目: (1)國家自然科學基金 2014.01-2016.12,負責人
(2)吉林省青年基金 2015.01-2017.12 負責人
(3)博士後基金 2014.09-2015.07 負責人
(4)吉林大學基本科研業務費項目 2013.05-2015.02 負責人
學術論文: [1]Guo Bin,Gao Wen Jie, Study of weak solutions for parabolic equations with nonstandard growth conditions, J.Math.Anal.Appl., 374(2) (2011):374-384.(SCI)
[2]Guo Bin,Gao Wen Jie, Study of weak solutions for a Fourth-order parabolic equation with variable exponent of nonlinearity, Z. Angew. Math. Phys. 62 (2011), 909-926. (SCI)
[3]Gao Wen Jie,Guo Bin,Existence and localization of weak solutions of nonlinear parabolic equations with variable exponent of nonlinearity, Annali di Mate Pura ed Appli.191(3)(2012),551-562.(SCI)
[4]Gao Wen Jie,Guo Bin, Existence and asymptotic behavior of solutions for a viscous p(x)-Laplacian equation,Applicable Analysis, 91(5)(2012),879-894.(SCI)
[5]Guo Bin,Gao Wen Jie, Existence and asymptotic behavior of solutions for nonlinear parabolic equations with variable exponent of nonlinearity,  Acta Mathematica Scientia(Eng)32(3)(2012),1053-1062.(SCI)
[6]郭斌, 高文傑,一類拟線性退化抛物方程組初邊值問題正解的存在性,數學學報(中文版),54(3)(2011):1-6.
[7]Guo Bin, Wei Yingjie, Gao Wenjie, Global and Blow-up solutions to a p-laplace equation with nonlocal source and nonlocal boundary condition, Communication, Math. Research, 26(3) (2010);280-288.
[8]宋文晶,郭斌,高文傑,具變指數的弱耦合抛物方程組解的爆破和全局存在性,數學物理學報(中文版),2013.33A(2):285-291.
[9]Wu Xiulan,Guo Bin Gao wenjie,Blow-up of solutions for a semilinear parabolic equation involving variable source and positive initial energy, Applied Math.letters,26(5)(2013):539-543.(SCI)
[10] Sun Lili,Guo Bin, Gao wenjie,A lower bound for the blow-up time to a damped semilinear wave, Applied Math.letters,37(2014):22-25.(SCI)
[11]Guo Bin, Gao wenjie,Blow-up of solutions to quasilinear hyperbolic equations with p(x,t)-laplacian operator and positive initial energy, C.R.Mecanique 342(2014)513-519.(SCI)
[12]Guo Bin, Gao wenjie,Non-extinction of solutions to a fast diffusive p-laplace equation with Neumann boundary conditions, J.Math.Anal.Appl.,422 (2015):1527-1531.(SCI)
[13]Guo Bin,Li,yajuan, Gao Wen Jie, Singular Phenomena of Solutions for Nonlinear Diffusion Equations involving p(x)-Laplace operator and Nonlinear Sources, Z. Angew. Math. Phys. 66(3) (2015): 989-1005. (SCI)
[14]Guo Bin, Gao Wen Jie,Finite-time blow-up and extinction rates of solutions to an initial Neumann problem involving the p(x,t)-Laplace operator and a non-local term,Disc.Cont.Dyn. Sys. 36(2)(2016):715-730. (SCI)
[15]Guo Bin, Liu Fang, A lower bound for the blow-up time to a viscoelastic hyperbolic equation with nonlinear sources, Applied Math.letters,60(2016):115-119.(SCI)
[16]Guo Bin, Gao Wen Jie, Blow-up of solutions to quasilinear parabolic equations with singular absorption and a positive initial energy, Mediterranean J. Math.13(2016):2853-2861.(SCI)
座右銘: 學習,再學習,努力,再努力


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