基本信息
孟钢男硕导数学科学学院
电子邮件： menggang@ucas.ac.cn
通信地址： 中科院研究生院数学科学学院
邮政编码：
部门/实验室：数学科学学院
研究领域微分方程 动力系统

教育背景 2003-09--2009-06 清华大学数学科学系 博士
1999-09--2003-07 北京化工大学数学系 学士


工作经历2011-06--至今 中国科学院大学数学科学学院 讲师
2009-06--2011-06 中科院数学与系统科学研究院 博士后

科研项目1. 中国博士后科学基金面上项目第46批一等， 项目号：，2009.06--2011.06，主持人。
2. 国家自然科学基金青年基金项目， 项目号：**，2013.01-2015.12，主持人。

发表论文


[12] H. Feng and G. Meng, Continuity of the eigenvalues of nonhomogeneous hinged vibrating rods, Appl. Math. Lett., 58 (2016), 87--94.


[11] G. Meng,Extremal problems for eigenvalues of measure differential equations,Proc. Amer. Math. Soc., 143(2015), 1991--2002.


[10] G. Meng,K. Shen,P. Yan and M. Zhang, Strong continuity of the Lidstone eigenvalues of the beam equation in potentials, Oper. Matrices, 8(3) (2014), 889--899.

[9] G. Meng, Minimization of eigenvalues for some differential equations with integrable potentials, Bound. Value Probl., 2013, 2013:220. DOI:10.1186/1687-2770-2013-220.

[8] G. Meng and M. Zhang, Dependence of solutions and eigenvalues of measure differential equations on measures, J. Differential Equations, 254(5) (2013), 2196—2232.

[7] G. Meng, P. Yan and M. Zhang, Maximization of eigenvalues of one-dimensional p-Laplacian with integrable potentials, Commun. Contemp. Math., 15(1) (2013), **, 18 pp. DOI: 10.1142/S02**496

[6] G. Meng, P. Yan and M. Zhang, Minimization of eigenvalues of one-dimensional p-Laplacian with integrable potentials, J. Optim. Theory Appl., 156(2) (2013), 294--319.

[5] G. Meng and M. Zhang, Continuity in weak topology: First order linear systems of ODE, Acta Math. Sinica Engl. Ser. 26 (7)(2010), 1287--1298.

[4] G. Meng, P. Yan and M. Zhang, Spectrum of one-dimensional p-Laplacian with an indefinite integrable weight, Mediterr. J. Math. 7(2) (2010), 225--248.

[3] Q. Wei, G. Meng and M. Zhang, Extremal values of eigenvalues of Sturm-Liouville operators with potentials in $L^1$ balls, J. Differential Equations, 247 (2009), 364--400.

[2] G. Meng, P. Yan, X. Lin and M. Zhang, Non-degeneracy and periodic solutions of semilinear differential equations with deviation, Advanced Nonlinear Stud. 6 (2006), 563--590.

[1]G. Meng and M. Zhang, On the range of the second-order differential operator with bounded perturbations, Math. Appl. (Wuhan) 19 (2006), 613--620.