个人简介
姚玉芹，副教授，博士生导师，2009年从清华大学博士后出站，同年任职于中国农业大学数学系至今，期间，2014年访问美国南弗罗里达大学一年。主要从事非线性偏微分方程的可积性、求解及解的渐近性分析、孤立波及其应用等方面的研究。在《NonlinearDynamics》，《Journal of Mathematical Physics》, 《Inverse Problems》, 《Applied Mathematics Letters》，《Scientific Reports》等杂志发表SCI收录论文40多篇，出版学术专著1部。主持国家自然科学基金面上项目1项，青年基金1项，参加国家（北京市）自然科学基金5项。
大类平台课程《微积分I/II》责任教授，主讲《数学物理方程》、《线性代数》、《高等数学A》、《微积分I/II》、《科研训练》、《高等代数》（辅修）等课程。主持（参加）校级教改项目4项，曾获2022届本科生“百篇优秀毕业论文”优秀指导教师；北京市普通高校优秀本科毕业设计优秀指导教师；第三届教学创新大赛优秀奖；中国农业大学优秀教师。
杂志《Partial Differential Equations in Applied Mathematics》编委，多个SCI杂志审稿人。
教育经历
2005.03.01-2007.12.01，博士，上海大学，计算数学
工作经历
2009.09.04，中国农业大学理学院
2008.01.01-2009.09.01，清华大学博士后
荣誉及奖励
2022,北京市普通高等学校优秀本科生毕业设计优秀指导教师奖
2022,本科生“百篇优秀毕业论文”优秀指导教师奖
2021,中国农业大学教学成果一等奖
2019,中国农业大学优秀教师
2018,北京市高等教育教学成果二等奖
2016,中国农业大学教学成果二等奖
2013,优秀班主任
2011,优秀班主任
2011,青年教师科研项目被评为优秀课题
近期论文
查看导师最新文章
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The ?-dressing method and Cauchy matrix for the defocusing matrix NLS system Applied Mathematics Letters SCI 2021
High-order rogue wave of the inhomogeneous nonlinear Hirota equation with a self-consistent sourse Modern Physics Letters B SCI 2019
Bilinear Identities and Hirota's Bilinear Forms for the(\gamma _n,\sigma _k)-KP Hierarchy Journal of Nonlinear Mathematical Physics SCI 2018
Localized nonlinear waves and dynamical stability in spinor Bose-Einstein condensates with time-space modulation J. Phys. B SCI 2018
Localized spatially nonlinear matter waves in atomic-molecular Bose-Einstein condensates with space-modulated nonlinearity Scientific Reports SCI 2016
The Qiao–Liu Equation with Self-Consistent Sources and Its Solutions Commun.Theor.Phys. SCI 2012
A NEW (γn,σk)-KP HIERARCHY AND GENERALIZED DRESSING METHOD Journal of Nonlinear Mathematical Physics SCI 2012
The new integrable deformations of a short pulse equation and sine-Gordon equation,and their solutions J.Phys.A:Math.Theor. SCI 2011
Some new integrable systems constructed from the bi-Hamiltonian systems with pure differential Hamiltonian operators Applied Mathematics and Computation SCI 2011
Coupled Short Pulse Hierarchy and Its Hamiltonian Structure Journal of the Physical Society of Japan SCI 2011
The generalized Kupershmidt deformation for constructing new integrable systems from integrable bi-Hamiltonian systems JOURNAL OF MATHEMATICAL PHYSICS SCI 2010
N-soliton solutions for a (2+1)-dimensional breaking soliton equation with self-consistent sources Nonlinear Analysis SCI 2010
A new extended discrete KP hierarchy and ageneralized dressing method J.Phys.A:Math.Theor. SCI 2009
Soliton solutions, rational solutions, Matveev solutions, complexitons and mixed solutions for three (2+1)-dimension equations Physics Letters A SCI 2008
The bi-Hamiltonian structure and new solutions of KdV6 equation Lett Math Phys SCI 2008
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