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On the rational recursive sequence \(x_{n+1}=\frac{A+\alpha_0x_n+\alpha_1x_{n-\sigma}}{B+\beta_0x_n+\beta_1x_{n-\tau}}\)

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Publication:540775
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zbMath1221.39016MaRDI QIDQ540775

M. A. El-Moneam, Elsayed M. E. Zayed

Publication date: 3 June 2011

Published in: Acta Mathematica Vietnamica (Search for Journal in Brave)

Full work available at URL: http://www.math.ac.vn/publications/acta/36/Toc_ACTA_1_36.htm


zbMATH Keywords

convergencerational difference equation boundednessstability periodicity


Mathematics Subject Classification ID

Qualitative theory for ordinary differential equations (34C99) Additive difference equations (39A10) Difference equations (39A99) Multiplicative and other generalized difference equations (39A20)


Related Items (4)

Unnamed Item ⋮ Global stability of a higher-order difference equation ⋮ On the dynamics of the nonlinear rational difference equation \(x_{n+1}=Ax_{n}+Bx_{n-k}+Cx_{n-l}+\frac{bx_{n-k}}{dx{n-k}-ex{n-1}}\) ⋮ On the rational difference equation y n + 1 = α 0 y n + α 1 y n − p + α 2 y n − q + α 3 y n − r + α 4 y n − s β 0 y n + β 1 y n − p + β 2 y n − q + β 3 y n − r + β 4 y n − s







This page was built for publication: On the rational recursive sequence \(x_{n+1}=\frac{A+\alpha_0x_n+\alpha_1x_{n-\sigma}}{B+\beta_0x_n+\beta_1x_{n-\tau}}\)

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