一类具有脉冲的二阶非线性时滞微分方程的振动性(英文)
Oscillation of a Class of Second-order Nonlinear Delay Differential Equations with Impulses
摘要
研究了一类具有脉冲的二阶非线性时滞微分方程的振动性,利用振动性理论,得出了该方程零解振动的充分条件。
Oscillation of a class of second-order nonlinear DDE with impulses is discussed. Sufficient condition of oscillation for all of solutions of DDE with impulses is obtained by the qualitative method and oscillative theorem.
出处
《科学技术与工程》
2005年第13期851-855,共5页
Science Technology and Engineering
关键词
脉冲
二阶非线性
时滞微分方程
振动性
impulses second-order nonlinear delay differential equations (DDE) oscillation
参考文献5
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1Rogovchenko Yuri V.Oscillation theorem for second-order equations with damping[].Nonlinear Analysis.2000
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2Wu Xiuli,Chen Siyang,Hong Ji.Oscillation of a class of secondorder nonlinear ODE with impulses[].Journal of Applied Mathematics.2003
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3Luo Jiaowan,Hou Zhenting.Oscillation theorem tor second-order nolinear ODE equations with impulses[].J Northeast Math.1999
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4Wu Xiuli,Chen Siyang,Tang Hongji.Oscillation of a class of second-order delay differential equation with impulses[].Journal of Applied Mathematics.2003
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5Rogovchenko Yuri V.Oscillation theorem for second-order nolinear equations with perturbed differential equations[].Journal of Mathematical Analysis and Applications.1997
