Existence and Lyapunov stability of periodic solutions for generalized higher-order neutral differential equations.

Ren, Jingli; Cheung, Wing-Sum; Cheng, Zhibo

Displaying similar documents to “Existence and Lyapunov stability of periodic solutions for generalized higher-order neutral differential equations.”

Periodic solutions to a $p$ -Laplacian neutral Rayleigh equation with deviating argument

Bo Du, Xueping Hu (2011)

Applications of Mathematics

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By using the coincidence degree theory, we study a type of $p$ -Laplacian neutral Rayleigh functional differential equation with deviating argument to establish new results on the existence of $T$ -periodic solutions.

On existence of periodic solutions of the Rayleigh equation of retarded type.

Wang, Genqiang, Yan, Jurang (2000)

International Journal of Mathematics and Mathematical Sciences

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Uniqueness of periodic solution for a class of Liénard $p$ -Laplacian equations.

Cao, Fengjuan, Han, Zhenlai, Zhao, Ping, Sun, Shurong (2010)

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Landesman Lazer type results for first order periodic problems

Donal O'Regan (1997)

Commentationes Mathematicae Universitatis Carolinae

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Existence of nonnegative solutions are established for the periodic problem $y^{'} = f (t, y)$ a.eȯn $[0, T]$ , $y (0) = y (T)$ . Here the nonlinearity $f$ satisfies a Landesman Lazer type condition.

The existence of periodic solutions for a class of nonlinear functional differential equations

Jin-Zhi Liu, Zhi-Yuan Jiang, Ai-Xiang Wu (2008)

Applications of Mathematics

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This paper is concerned with periodic solutions of first-order nonlinear functional differential equations with deviating arguments. Some new sufficient conditions for the existence of periodic solutions are obtained. The paper extends and improves some well-known results.

Existence and uniqueness of periodic solutions for a class of nonlinear equations with $p$ -Laplacian-like operators.

Ding, Hui-Sheng, Ye, Guo-Rong, Long, Wei (2010)

Advances in Difference Equations [electronic only]

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Existence of periodic solutions for nonlinear Liénard systems.

Kim, Wan Se (1995)

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Periodic solutions of a high order equation with deviating arguments.

Lin, Wen-Xian (2004)

Mathematica Pannonica

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