ON THE N. A. S. C. OF LIMIT-CIRCLE CRITERION OF SOME SECOND-ORDER DIFFERENTIAL EQUATIONS

ON THE N. A. S. C. OF LIMIT-CIRCLE CRITERION OF SOME SECOND-ORDER DIFFERENTIAL EQUATIONS

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摘要 In this paper, we deal with the linear second-order differential equations and their perturbation equations:

作者欧阳亮

机构地区 Shandong University

出处《Chinese Science Bulletin》 SCIE EI CAS 1986年第10期652-656,共5页

基金 Project supported by the Science Fund of Academia of Sinica

关键词 PERTURBATION PROOF Bellman OPERATORS ON THE N INEQUALITY belongs settled assumed implies

分类号 O1 [理学—基础数学]

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1Xing Qiu ZHANG 1,2 1.School of Mathematics and Statistics,Huazhong University of Science and Technology,Hubei 430074,P.R.China,2.School of Mathematics,Liaocheng University,Shandong 252059,P.R.China.Existence of Positive Solutions for Systems of Nonlinear Second-Order Differential Equations on the Half Line in a Banach Space[J].Journal of Mathematical Research and Exposition,2011,31(4):587-604. 被引量：1
2吴惠彬,吴润衡.Lagrange-Noether method for solving second-order differential equations[J].Chinese Physics B,2009,18(9):3647-3650. 被引量：1
3ZHENG Dong-mei,LU Shi-ping.Positive Solutions of Boundary Value Problems for Systems of Nonlinear Second-order Differential Equations[J].Chinese Quarterly Journal of Mathematics,2011,26(2):179-184. 被引量：3
4You Ming ZHOU Yi CAO.Triple Positive Solutions of the Multi-Point Boundary Value Problem for Second-Order Differential Equations[J].Journal of Mathematical Research and Exposition,2010,30(3):475-486. 被引量：1
5Liu BinDept.ofMath.,HuazhongUniv.ofScienceandTechnology,Wuhan430074,China.CollegeofMath.andStatist.,WuhanUniv.,Wuhan430072,China.EXISTENCE OF THREE-SOLUTIONS FOR SECOND-ORDER DIFFERENTIAL EQUATIONS WITH NONLINEAR BOUNDARY VALUE CONDITIONS[J].Applied Mathematics(A Journal of Chinese Universities),2002,17(2):135-144.
6Lian Hairong Ge Weigao (Dept. of Applied Math., Beijing Institute of Technology, Beijing 100081).CALCULUS OF VARIATIONS WITH DIRICHLET BOUNDARY VALUE PROBLEM FOR PERTURBED SECOND-ORDER DIFFERENTIAL EQUATIONS ON A HALF-LINE[J].Annals of Differential Equations,2006,22(3):323-326.
7许学军,梅凤翔.First integrals and stability of second-order differential equations[J].Chinese Physics B,2006,15(6):1134-1136.
8Zhu Li,Xiaoshuang Sheng.PERTURBATION EQUATION OF DLW HIERARCHY AND ITS HAMILTONIAN STRUCTURE[J].Annals of Differential Equations,2013,29(1):51-55.
9魏俊杰,黄启昌.Hopf Bifurcations of Second-Order Differential Equations With Finite Delay and Their Applications[J].Chinese Science Bulletin,1994,39(5):358-362.
10Zai Hong WANG Department of Mathematics, Capital Normal University. Beijing 100037. P. R. China.Existence and Multiplicity of Periodic Solutions of the Second-Order Differential Equations with Jumping Nonlinearities[J].Acta Mathematica Sinica,English Series,2002,18(3):615-624. 被引量：2

Chinese Science Bulletin

1986年第10期

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ON THE N. A. S. C. OF LIMIT-CIRCLE CRITERION OF SOME SECOND-ORDER DIFFERENTIAL EQUATIONS

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