曹洁
教师简介
个人基本信息
姓 名： 曹洁
职 称： 讲师
学 位： 博士
所在机构： 河南农业大学信息与管理科学学院
出生年月： 1990.10
籍 贯： 河南省 新乡县
研究方向： 偏微分方程及无穷维动力系统
个人简介
教育背景
2009.09-2013.06. 河南农业大学，信息与计算科学专业，理学学士
2013.09-2015.03. 东华大学，基础数学，硕博连读
2015.03-2018.03. 东华大学，控制科学与工程，工学博士
工作经历
2018.10-今 河南农业大学，讲师;
学术兼职
无
教授课程
高等数学、线性代数
学术成果
科研项目
国家自然科学基金(No.11671075)，非线性发展方程整体解及其吸引子相关问题研究，参加
中国工程院咨询项目(21019-XY-022)，以适度规模化生产为目标的土地承包权退出机制研究，参加
教材/专著/专利
无
奖励/荣誉
2019年教学考核优秀
发表论文
[1] Jie Cao and Yuming Qin, Global existence of strong solutions in H^2 to the diffusion approximation model in radiation hydrodynamics, Mathematical Methods in the Applied Sciences, 41 (4) (2018), 1509-1517. (SCI)
[2] Jie Cao and Yuming Qin, Pullback attractors of 2D incompressible Navier-Stokes-Voight equations with delay, Mathematical Methods in the Applied Sciences, 40 (18) (2017), 6670-6683. (SCI)
[3] Jie Cao, Global existence, asymptotic behavior and uniform attractors for a third order in time dynamics, Chinese Quarterly Journal of Mathematics, 31 (3) (2016), 221-236.
[4] Yuming Qin, Jianlin Zhang, Xing Su and Jie Cao, Global existence and exponential stability of spherically symmetric solutions to a compressible Combustion radiative and reactive gas, J. Math. Fluid Mech., 18 (3) (2016), 415-461. (SCI)
[5] Jianlin Zhang, Yuming Qin and Jie Cao, Remarks on exponential stability of solutions for the compressible p-th power newtonian fluid with large initial data, J. Partial Differential Equations, 29 (4) (2016), 286-301.
[6] Jianlin Zhang, Jie Cao and Xing su, A remark on global existence, uniqueness and exponential stability of solutions for the 1D Navier-Stokes-Korteweg equations, Chinese Quarterly Journal of Mathematics, 31 (1) (2016), 27-38.
[7] Xing Su, Jie Cao and Jianlin Zhang, A remark on persistence of regularity for the nonlinear Boussinesq system in dimension two, Chinese Quarterly Journal of Mathematics, 31 (1) (2016), 102-110.
[8] Keqin Su, Mingxia Zhao and Jie Cao, Pullback attractors of 2D Navier-Stokes-Voigt equations with delay on a non-smooth domain, Boundary Value Problems, 2015, DOI: 10.1186/s13661-015-0505-3. (SCI)
[9] Keqin Su and Jie Cao, Third-Order Conditional Lie–Bäcklund Symmetries of Nonlinear Reaction-Diffusion Equations, Advances in Mathematical Physics, 2017 (5) (2017), 1-9. (SCI)