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司建国
(教授)
教师姓名:司建国
教师拼音名称:sijianguo
入职时间:2003-10-08
所在单位:数学学院
性别:男
职称:教授
在职信息:在职
论文成果
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[17] 芮杰. Quasi-periodic solutions for quasi-periodically forced nonlinear Schrodinger equations with quasi-periodic inhomogeneous terms. Physica D: Nonlin..., 286-287, 1, 2014.
[18] 邱汶华. Reducibility for a Class of Almost-Periodic Differential Equations with Degenerate Equilibrium Point under Small Almost-Periodic Perturbations. Abstract and Appl..., 2013, 2013.
[19] 陈宏宇. Quasi-periodic solutions for the quasi-periodically forced cubic complex Ginzburg-Landau equation on T-d. Journal of Mathem..., 54, 2013.
[20] 张亭亭. Boundedness of Solutions for a Class of Sublinear Reversible Oscillators with Periodic Forcing. Abstract and Appl..., 2013.
[21] 芮杰. An anisotropic quasilinear problem with perturbations. Boundary Value Pr..., 2013, 2013.
[22] 张立华. New soliton and periodic solutions of (1+2)-dimensional nonlinear Schrodinger equation with dual-power law nonlinearity. Commun Nonlinear ..., 15, 2247, 2010.
[23] 娄兆伟. Periodic and Quasi-Periodic Solutions for Reversible Unbounded Perturbations of Linear Schrodinger Equations. Journal of Dynami..., 32, 117, 2020.
[24] 王怡. Quasi-periodic solutions for beam equations with the nonlinear terms depending on the space variable. APPLICABLE ANALYS..., 99, 2150, 2020.
[25] 王世民. Long time stability of KAM tori for the generalized Boussinesq equation. NONLINEAR ANALYSI..., 200, 2020.
[26] Guan, Xinyu. Parabolic invariant tori in quasi-periodically forced skew-product maps. JOURNAL OF DIFFER..., 277, 234, 2021.
[27] 司文. ALMOST-PERIODIC PERTURBATIONS OF NON-HYPERBOLIC EQUILIBRIUM POINTS VIA POSCHEL-RUSSMANN KAM METHOD. COMMUNICATIONS ON..., 19, 541, 2020.
[28] 王芬芬. Response Solution to Ill-Posed Boussinesq Equation with Quasi-Periodic Forcing of Liouvillean Frequency. JOURNAL OF NONLIN..., 30, 657, 2020.
[29] 司文. Almost-periodic bifurcations for one-dimensional degenerate vector fields. DYNAMICAL SYSTEMS..., 35, 242, 2020.
[30] 司建国 and Si, Wen. Response solutions and quasi-periodic degenerate bifurcations for quasi-periodically forced systems. Nonlinearity, 31, 2361, 2018.
[31] 司建国 and Si, Wen. Elliptic-type degenerate invariant tori for quasi-periodically forced four-dimensional non-conservative systems. Journal of MATHEM..., 460, 164, 2018.
[32] 司建国 and Lou, Zhaowei. Invariant tori for reversible nonlinear Schrodinger equations under quasi-periodic forcing. ZEITSCHRIFT FUR A..., 68, 2017.
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