Bifurcation and periodically semicycles for fractional difference equation of fifth order

DOI10.22436/jnsa.011.03.06zbMath1438.39012OpenAlexW2791344953MaRDI QIDQ5225377

Tarek F. Ibrahim

Publication date: 22 July 2019

Published in: Journal of Nonlinear Sciences and Applications (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.22436/jnsa.011.03.06

zbMATH Keywords

solutionsglobal stabilitydifference equationsoscillatory solutionsemicycles

Mathematics Subject Classification ID

Stability theory for difference equations (39A30) Bifurcation theory for difference equations (39A28) Oscillation theory for difference equations (39A21)

Related Items (13)

Dynamical behavior of rational difference equation \(x_{n+1}=\frac{x_{n-15}}{\pm 1\pm x_{n-3}x_{n-7}x_{n-11}x_{n-15}}\) ⋮ Unnamed Item ⋮ Behavior of an exponential difference equations system ⋮ Asymptotic behavior of a difference equation model in exponential form ⋮ Unnamed Item ⋮ Unnamed Item ⋮ Unnamed Item ⋮ Dynamical behavior of rational difference equation \(x_{n+1}=\frac{x_{n-17}}{\pm 1 \pm x_{n-2} x_{n-5} x_{n-8} x_{n-11} x_{n-14} x_{n-17}}\) ⋮ Unnamed Item ⋮ Unnamed Item ⋮ Global dynamics of some exponential type systems ⋮ DYNAMICAL BEHAVIOR AND SOLUTION OF NONLINEAR DIFFERENCE EQUATION VIA FIBONACCI SEQUENCE ⋮ PERIODICITY AND SOLUTIONS OF SOME RATIONAL DIFFERENCE EQUATIONS SYSTEMS

Cites Work

• On the dynamics of a higher-order rational difference equation
• Global stability of a higher-order difference equation
• Dynamics of a discrete Lotka-Volterra model
• Solutions and periodicity of a rational recursive sequences of order five
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• Global behavior for a fourth-order rational difference equation
• On the global attractivity and the periodic character of some difference equations
• PERIODICITY AND SOLUTIONS FOR SOME SYSTEMS OF NONLINEAR RATIONAL DIFFERENCE EQUATIONS
• Max-type system of difference equations with positive two-periodic sequences
• QUANTUM CYLINDRICAL WAVES AND SIGMA MODELS
• The rule of trajectory structure and global asymptotic stability for a nonlinear difference equation
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