Global attraction in a rational recursive relation.

Zhang, Liang; Huo, Hai-Feng; Miao, Li-Ming; Cheng, Sui Sun

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Boundedness and global attractivity of a higher-order nonlinear difference equation.

Jia, Xiu-Mei, Li, Wan-Tong (2010)

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Dynamics of a rational difference equation.

Jia, Xiu-Mei, Hu, Lin-Xia, Li, Wan-Tong (2010)

Advances in Difference Equations [electronic only]

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Oscillatory and asymptotic behaviour of perturbed quasilinear second order difference equations

Ethiraju Thandapani, L. Ramuppillai (1998)

Archivum Mathematicum

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This paper deals with oscillatory and asymptotic behaviour of solutions of second order quasilinear difference equation of the form $Δ (a_{n - 1} | Δ y_{n - 1} |^{α - 1} Δ y_{n - 1}) + F (n, y_{n}) = G (n, y_{n}, Δ y_{n}), n \in N (n_{0}) (E)$ where $α > 0$ . Some sufficient conditions for all solutions of (E) to be oscillatory are obtained. Asymptotic behaviour of nonoscillatory solutions of (E) are also considered.

On a max-type difference equation.

Gelisken, Ali, Cinar, Cengiz, Yalcinkaya, Ibrahim (2010)

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On some boundary value problems for nonlinear fourth order ordinary differential equations

Michal Čverčko (1975)

Časopis pro pěstování matematiky

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Global behavior of two families of nonlinear symmetric difference equations.

Liu, Wanping, Yang, Xiaofan, Yang, Luxing (2010)

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Global asymptotic behavior of $y_{n + 1} = (p y_{n} + y_{n - 1}) / (r + q y_{n} + y_{n - 1})$ .

Brett, A., Kulenović, M.R.S. (2007)

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Displaying similar documents to “Global attraction in a rational recursive relation.”

Boundedness and global attractivity of a higher-order nonlinear difference equation.

Dynamics of a rational difference equation.

Oscillatory and asymptotic behaviour of perturbed quasilinear second order difference equations

On a max-type difference equation.

On some boundary value problems for nonlinear fourth order ordinary differential equations

Global behavior of two families of nonlinear symmetric difference equations.

Global asymptotic behavior of y n + 1 = ( p y n + y n - 1 ) / ( r + q y n + y n - 1 ) .

Global asymptotic behavior of $y_{n + 1} = (p y_{n} + y_{n - 1}) / (r + q y_{n} + y_{n - 1})$ .