On the nonautonomous difference equation xn+1 = An + (xpn-1 / xqn)
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C. J. Schinas | G. Stefanidou | Garyfalos Papaschinopoulos | C. Schinas | G. Papaschinopoulos | G. Stefanidou
[1] Stevo Stević,et al. On the Recursive Sequence xn=1 , 2007 .
[2] Stevo Stević,et al. Boundedness character of a class of difference equations , 2009 .
[3] Stevo Stević,et al. Asymptotics of Some Classes of Higher-Order Difference Equations , 2007 .
[4] Stevo Stevic,et al. On a class of third-order nonlinear difference equations , 2009, Appl. Math. Comput..
[5] G. Ladas,et al. Periodicities in Nonlinear Difference Equations , 2004 .
[6] H. M. El-Owaidy,et al. On asymptotic behaviour of the difference equation xn+1=α+(xn-k/xn) , 2004, Appl. Math. Comput..
[7] S. Stević. On monotone solutions of some classes of difference equations , 2006 .
[8] C. Kent,et al. On the Recursive Sequence x n+1= , 2003 .
[9] Kenneth S. Berenhaut,et al. The global attractivity of the rational difference equation $y_n=A+\left(\frac{y_{n-k}}{y_{n-m}}\right)^p$ , 2008 .
[10] S. Stević. On a class of higher-order difference equations , 2009 .
[11] S. Stević. Boundedness character of a fourth order nonlinear difference equation , 2009 .
[12] V. Kocić,et al. Global Behavior of Nonlinear Difference Equations of Higher Order with Applications , 1993 .
[13] Stevo Stevic. On the difference equation xn+1=alpha + xn-1/xn , 2008, Comput. Math. Appl..
[14] Lothar Berg,et al. On the Asymptotics of Nonlinear Difference Equations , 2002 .
[15] Stevo Stević. Short Note: A Note on Periodic Character of a Difference Equation , 2004 .
[16] Alaa E. Hamza,et al. On the recursive sequence xn+1= , 2008, Comput. Math. Appl..
[17] Kenneth S. Berenhaut,et al. A note on positive non-oscillatory solutions of the difference equation , 2006 .
[18] Stevo Stević,et al. On the Behaviour of the Solutions of a Second-Order Difference Equation , 2007 .
[19] Stevo Stević,et al. On the Recursive Sequence xn+1=A+xnp/xn−1p , 2007 .
[20] R. DeVault,et al. Global behavior of solutions of the nonlinear difference equation , 2005 .
[21] S. Stevo. Boundedness character of two classes of third-order difference equations(1 , 2009 .
[22] Stevo Stević,et al. On the recursive sequence $$x_{n + 1} = \alpha + \frac{{x_{n - 1}^p }}{{x_n^p }}$$ , 2005 .
[23] Kenneth S. Berenhaut,et al. The behaviour of the positive solutions of the difference equation , 2006 .
[24] C. Schinas,et al. On a (k+1)-th order difference equation with a coefficient of period k+1 , 2005 .
[25] On a nonautonomous difference equation with bounded coefficient , 2007 .
[26] G. Ladas,et al. On the Recursive Sequencexn + 1 = α + xn − 1/xn☆ , 1999 .
[27] JOHN D. FOLEY,et al. The global attractivity of the rational difference equation yn =1 , 2022 .
[28] Kenneth S. Berenhaut,et al. The global attractivity of the rational difference equation _{}=1+\frac{_{-}}_{-} , 2007 .
[29] On a difference equation with 3-periodic coefficient , 2005 .
[30] C. Schinas,et al. On the Recursive Sequence , 2009 .
[31] Kenneth S. Berenhaut,et al. THE GLOBAL ATTRACTIVITY OF THE RATIONAL DIFFERENCE EQUATION yn = A+ (yn-k/yn-m)p , 2007 .
[32] E. Camouzis,et al. Dynamics of Second Order Rational Difference Equations: With Open Problems and Conjectures , 2001 .
[33] G. Ladas,et al. On the Dynamics of with a Period-two Coefficient , 2004 .
[34] A. M. Ahmed,et al. On asymptotic behaviour of the difference equation $$X_{N + 1} = \alpha + \frac{{X_{N - 1} ^P }}{{X_N ^P }}$$ , 2003 .