A note on positive non-oscillatory solutions of the difference equation
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Publication:5478757
DOI10.1080/10236190500539543zbMath1095.39004OpenAlexW1498144649MaRDI QIDQ5478757
Kenneth S. Berenhaut, Stevo Stević
Publication date: 13 July 2006
Published in: Journal of Difference Equations and Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/10236190500539543
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Global behavior and the periodic character of some biological models ⋮ On the positive nonoscillatory solutions of the difference equation \(x_{n+1}=\alpha+\Big(\dfrac{x_{n-k}}{x_{n-m}}\Big)^p\) ⋮ On a class of higher-order difference equations ⋮ Dynamics of non-autonomous difference equation ⋮ On the nonautonomous difference equation \(x_{n+1} = A_n + \frac{x^p_{n-1}}{x^q_n}\) ⋮ On the difference equation \(x_{n+1}=ax_{n-l}+bx_{n-k}+f ( x_{n-l},x_{n-k} )\) ⋮ Dynamics of difference equation \(x_{n+1}=f( x_{n-l},x_{n-k})\) ⋮ Global asymptotic stability of a second order rational difference equation ⋮ Boundedness character of positive solutions of a higher order difference equation ⋮ Quantitative bounds for positive solutions of a Stević difference equation ⋮ On the rational recursive sequence \(y_n = A + \frac{y_{n-1}}{y_{n-m}}\) for smalla ⋮ On a max-type and a min-type difference equation ⋮ Unnamed Item ⋮ Existence of monotone solutions of a difference equation ⋮ Boundedness character of two classes of third-order difference equations(1 ⋮ On a class of third-order nonlinear difference equations ⋮ On the recursive sequence \(x_{n+1}=A+(x_{n - 1}^p/x_n^q)\) ⋮ On the recursive sequence \(x_n=A+x_{n-k}^p/x_{n-1}^r\) ⋮ The behaviour of the positive solutions of the difference equation
Cites Work
- On the recursive sequence \(x_{n+1}=\alpha+\frac{x^p_{n-1}}{x_n^p}\)
- On the Recursive Sequencexn+1=
- Inclusion Theorems for Non-linear Difference Equations with Applications
- Asymptotic behavior of a sequence defined by iteration with applications
- Corrigendum: Corrections to ‘Inclusion theorems for non-linear difference equations with applications’
- Unnamed Item
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