Global stability of a rational symmetric difference equation
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Publication:734847
DOI10.1016/j.amc.2009.06.026zbMath1177.39019OpenAlexW2078071096MaRDI QIDQ734847
Publication date: 14 October 2009
Published in: Applied Mathematics and Computation (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.amc.2009.06.026
Multiplicative and other generalized difference equations (39A20) Stability theory for difference equations (39A30)
Related Items (14)
Invariant intervals and global behavior of a higher order difference equation ⋮ Asymptotic behavior of equilibrium point for a family of rational difference equations ⋮ Global asymptotic stability of equilibrium point for a family of rational difference equations ⋮ Dynamical properties of a class of higher-order nonlinear difference equations ⋮ On a system of difference equations with period two coefficients ⋮ On some \(k\)-dimensional cyclic systems of difference equations ⋮ Global behavior of two families of nonlinear symmetric difference equations ⋮ On a higher-order difference equation ⋮ On a system of difference equations ⋮ Global stability of some symmetric difference equations ⋮ Part-metric and its applications in discrete systems ⋮ Global stability of some classes of higher-order nonlinear difference equations ⋮ Global behavior of a higher-order difference equation ⋮ On a New Class of Rational Difference Equation zn+1 = azn + bzn-k + (α + βzn−k)/ (A+ Bzn−k)
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- The global attractivity of the rational difference equation $y_{n}=1+\frac{y_{n-k}}{y_{n-m}}$
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- Global Asymptotic Stability in a Rational Equation*
- The global attractivity of the rational difference equation 𝑦_{𝑛}=𝐴+(\frac{𝑦_{𝑛-𝑘}}𝑦_{𝑛-𝑚})^{𝑝}
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