Journal of Guangxi Normal University(Natural Science Edition) ›› 2011, Vol. 29 ›› Issue (3): 28-32.
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LI Chuan-hua1, FENG Chun-hua2
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| [1] FEI Gui-hua.On periodic solutions of superquadratic Hamiltonian systems[J].Electron J Differential Equations,2002(8):1-12. [2] LI Shu-jie,WILLEM M.Applications of local linking to critical point theory[J].J Math Anal Appl,1995,189(1):6-32. [3] MAWHIN J,WILLEM M.Critical point theory and Hamiltonian systems[M].New York:Springer-Verlag,1989. [4] RABINOWITZ P H.Minimax methods in critical point theory with applications to differential equations[M].Providence,RI:Amer Math Soc,1986. [5] SCHECHTER M.Periodic non-autonomous second order dynamical systems[J].J Differential Equations,2006,223(2):290-302. [6] SCHECHTER M.Periodic solutions of second order non-autonomous dynamical systems[J].Boundary Value Problems,2006(1):1-9. [7] TAO Zhu-lian,TANG Chun-lei.Periodic solutions of second-orderHamiltonian systems[J].J Math Anal Appl,2004,293(2):435-445. [8] TAO Zhu-lian,YAN Shang-an,WU Song-lin.Periodic solutions for aclass of superquadratic Hamiltonian systems[J].J Math Anal Appl,2007,331(1):152-158. [9] TANG Chun-lei,WU Xing-ping.Notes on periodic solutions of subquadratic second order systems[J].J Math Anal Appl,2003,285(1):8-16. [10] TIAN Yu,GE Wei-gao.Periodic solutions of non-autonomous second order systems with p-Laplacian[J].Nonlinear Anal,2007,66(1):192-203. [11] XU Bo,TANG Chun-lei.Some existence results on periodic solutions of ordinary p-Laplacian systems[J].J Math Anal Appl,2007,333(2):1228-1236. [12] AMBROSETTI A,RABINOWITZ P H.Dual variational methods in critical point theory and applications[J].J Funct Anal,1973,14(4):349-381. |
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