Dynamics of Recursive Sequence of Order Two

키워드

참고문헌 (41)

1. M. Aloqeili, "Dynamics of a rational difference equation", Appl. Math. Comp., 176(2), pp.768~774 (2006)
2. C. Cinar, "On the positive solutions of the difference equation xn+1 = xn-1", 1+xnxn-1, 2004, pp.150, 21~24
3. C. Cinar, "On the positive solutions of the difference equation xn+1 = axn-1", 1+bxnxn-1, 2004, pp.156, 587~590
4. C. Cinar, "On the difference equation xn+1 = xn-1", -1+xnxn-1, 2004, pp.158, 813~816
5. E. M. Elabbasy, "Global attractivity and periodic character of a fractional difference equation of order three", Yokohama Math. J., 53, pp.89~100 (2007)
6. E. M. Elabbasy, "On the difference equation xn+1 = αxn-k", β+γ∏ki=0 xn-i, 2007, pp.5(2), 101~113
7. E. M. Elabbasy, "Qualitative behavior of higher order difference equation", Soochow Journal of Mathematics, 33(4), pp.861~873 (2007)
8. E. M. Elabbasy, "On the difference equation xn+1 = a0xn + a1xn-1 + ... + akxn-k", b0xn + b1xn-1 + ... + bkxn-k, 2008, pp.133(2), 133~147
9. E. M. Elabbasy, "On the global attractivity of difference equation of higher order", Carpathian Journal of Mathematics, 24(2), pp.45~53 (2008)
10. E. M. Elabbasy, "On the solutions of a class of difference equations of higher order", International Journal of Mathematics and Statistics, 6(A09), pp.57~68 (2010)
11. E. M. Elabbasy, "Dynamics of a rational difference equation", Chinese Annals of Mathematics, Series B, 30(2), pp.187~198 (2009)
12. H. El-Metwally, "A global convergence result with applications to periodic solutions", J. Math. Anal. Appl., 245, pp.161~170 (2000)
13. H. El-Metwally, "On the global attractivity and the periodic character of some difference equations", J. Differ. Equations Appl., 7, pp.1~14 (2001)
14. H. El-Metwally, "Global behavior of an economic model", Chaos, Solitons and Fractals, 33, pp.994~1005 (2007)
15. H. El-Metwally, "On the behavior of some extension forms of some population models", Chaos, Solitons and Fractals, 36, pp.104~114 (2008)
16. E. M. Elsayed, "On the solution of recursive sequence of order two", Fasciculi Mathematici, 40, pp.5~13 (2008)
17. E. M. Elsayed, "Dynamics of a recursive sequence of higher order", Communications on Applied Nonlinear Analysis, 16(2), pp.37~50 (2009)
18. E. M. Elsayed, "On the Difference Equation xn+1 = xn-5", −1+xn-2xn-5, 2008, pp.3(33), 1657~1664
19. E. M. Elsayed, "Qualitative behavior of difference equation of order three", Acta Scientiarum Mathematicarum (Szeged), 75(1), pp.113~129
20. E. M. Elsayed, "Qualitative behavior of s rational recursive sequence", Indagationes Mathematicae, New Series, 19(2), pp.189~201 (2008)
21. E. M. Elsayed, "On the Global attractivity and the solution of recursive sequence", Studia Scientiarum Mathematicarum Hungarica, 47(3), pp.401~418 (2010)
22. E. M. Elsayed, "Qualitative properties for a fourth order rational difference equation", Acta Applicandae Mathematicae, 110(2), pp.589~604 (2010)
23. E. M. Elsayed, "Qualitative behavior of difference equation of order two", Mathematical and Computer Modelling, 50, pp.1130~1141 (2009)
24. E. A. Grove, "Periodicities in Nonlinear Difference Equations", pp.2005, Chapman & Hall
25. A. E. Hamza, "Attractivity of the recursive sequence xn+1 = (α − βxn)F(xn-1,...,xn-k)", Mathematical and Computer Modelling, 48(11), pp.1744~1749 (2008)
26. T. F. Ibrahim, "On the third order rational difference equation xn+1 = xnxn-2", xn-1(a + bxnxn-2), 2009, pp.4(27), 1321~1334
27. V. L. Kocic, "Global Behavior of Nonlinear Difference Equations of Higher Order with Applications" (1993), Kluwer Academic Publishers
28. M. R. S. Kulenovic, "Dynamics of Second Order Rational Difference Equations with Open Problems and Conjectures", pp.2001, Chapman & Hall
29. A. Rafiq, "Convergence of an iterative scheme due to Agarwal et al", Rostock. Math. Kolloq., 61, pp.95~105 (2006)
30. M. Saleh, "Dynamics of a higher order rational difference equation", Appl. Math. Comp., 181, pp.84~102 (2006)
31. M. Saleh, "On the difference equation xn+1 = A+ xn", xn-k, 2005, pp.171, 862~869
32. D. Simsek, "On the recursive sequence xn+1 = xn-3", 1+xn-1, 2006, pp.1(10), 475~480
33. C. Wang, "Global asymptotic stability of 3-species mutualism models with diffusion and delay effects", Discrete Dynamics in Natural and Science, 2009, pp.20~
34. C. Wang, "Asymptotic behavior of equilibrium point for a class of nonlinear difference equation", Advances in Difference Equations, 2009, pp.8~
35. I. Yalçınkaya, "On the solutions of systems of difference equations", Advances in Difference Equations, 2008, pp.9~
36. I. Yalçınkaya, "On the global asymptotic stability of a second-order system of difference equations", Discrete Dynamics in Nature and Society, 2008, pp.12~
37. I. Yalçınkaya, "On the solutions of systems of difference equations", Advances in Difference Equations, 2008, pp.9~
38. I. Yalçınkaya, "On the global asymptotic stability of a second-order system of difference equations", Discrete Dynamics in Nature and Society, 2008, pp.12~
39. I. Yalçınkaya, "On the difference equation xn+1 = α + xn-m", xkn, pp.2008, 8~
40. E. M. E. Zayed, "On the rational recursive sequence xn+1 = α + βxn + γxn-1", A + Bxn + Cxn-1, 2005, pp.12(4), 15~28
41. E. M. E. Zayed, "On the rational recursive sequence xn+1 = αxn+βxn-1+γxn-2+δxn-3", Axn+Bxn-1+Cxn-2+Dxn-3, 2005, pp.12, 15~28

관련 논문AI추천