- Amleh , A.M. , Grove , E.A. , Ladas , G. and Georgiou , D.A. 1999 . On the recursive sequence yn+1 =a + (yn-1)/yn J . Math. Anal. Appl , 233 : 790 – 798 .
- El-Metwally , H. , Grove , E.A. and Ladas , G. 2000 . A global convergence result with applications to periodic solutions . J. Math. Anal. Appl , 245 : 161 – 170 .
- Gibbons , C.H. , Kulenovic , M.R.S. and Ladas , G. 2000 . On the recursive sequence Xn+1 =(a+03B2xn-,)/(? + xn) . Math. Sci. Res. Hot-Line , 4 (2) : 1 – 11 .
- Gibbons , C.H. , Kulenovic , M.R.S. , Ladas , G. and Voulov , H.D. 2002 . On the trichotomy character of xn+1 =(a + ßxn + ?xn-I)/(A + Xn) . J. Differ. Equations Appl. , 8 (1) : 75 – 92 .
- Kocic , V.L. and Ladas , G. 1993 . Global Behaviour of Nonlinear Difference Equations of Higher Order with Applications , Dordrecht : Kluwer Academic Publishers .
- Kulenovic , M.R.S. , Ladas , G. and Sizer , W. 1998 . On the recursive sequence JVH =(ayn + ßyn-1,)/(?yn, + Cyn-,) . Math. Sci. Res. Hot-Line , 2 (5) : 1 – 16 .
- Stevic , S. 2000 . Behavior of the positive solutions of the generalized Beddington-Holt equation . Panamer. Math. J. , 10 (4) : 77 – 85 .
- Stevic , S. 2001 . A generalization of the Copson's theorem concerning sequences which satisfy a linear inequality . Indian J. Math. , 43 (3) : 277 – 282 .
- Stevic , S. 2001 . On the recursive sequence Xn+1 =A/xn-1 + A/xn-,1 . Int. J. Math. Sci , 27 (1) : 1 – 6 .
- Stevic , S. 2002 . A global convergence results with applications to periodic solutions . Indian J. Pure Appl. Math. , 33 (1) : 45 – 53 .
- Stevic , S. 2002 . Asymptotic behaviour of a sequence defined by iteration with applications . Colloq. Math. , 93 (2) : 267 – 276 .
- Stevic , S. 2002 . On the recursive sequence Xn+1, =g(xn,xn-1,)/(A + xn) . Appl. Math. Lett. , 15 : 305 – 308 .
- Stevic , S. 2002 . On the recursive sequence Xn+1, =xn-1,/g(xn) . Taiwanese J. Math. , 6 (3) : 405 – 414 .
- Stevic , S. 2003 . On the recursive sequence Xn+1, =A/(pki=0xk-1) + 1/(p2(k+1)j=k+2Xn-f) . Taiwanese J. Math. , 7 (2) (to appear)
On the Recursive Sequence xn+1 = α + (βxn−1)/(1 + g(xn))
Reprints and Corporate Permissions
Please note: Selecting permissions does not provide access to the full text of the article, please see our help page How do I view content?
To request a reprint or corporate permissions for this article, please click on the relevant link below:
Academic Permissions
Please note: Selecting permissions does not provide access to the full text of the article, please see our help page How do I view content?
Obtain permissions instantly via Rightslink by clicking on the button below:
If you are unable to obtain permissions via Rightslink, please complete and submit this Permissions form. For more information, please visit our Permissions help page.
Related research
People also read lists articles that other readers of this article have read.
Recommended articles lists articles that we recommend and is powered by our AI driven recommendation engine.
Cited by lists all citing articles based on Crossref citations.
Articles with the Crossref icon will open in a new tab.