1 |
S. Stevic, Representation of solutions of bilinear difference equations in terms of generalized Fibonacci sequences, Electron. J. Qual. Theory Differ. Equ. 67 (2014), 15 pages.
|
2 |
M.B. Almatrafi, and M.M. Alzubaidi, Analysis of the qualitative behaviour of an eighth-order fractional difference equation, Open J. Discret. Appl. Math. 2 (2019), 41-47.
DOI
|
3 |
R. Abo-Zeid and H. Kamal, Global behavior of two Rational third order difference equations, Univers. J. Math. Appl. 2 (2019), 212-217.
|
4 |
E.M. Elsayed and T.F. Ibrahim, Periodicity and solutions for some systems of nonlinear rational difference equations, Hacet. J. Math. stat. 44 (2015), 1361-1390.
|
5 |
M.M. El-Dessoky, Solution for rational rystems of difference equations of order three, Mathematics 4 (2016), 1-12.
DOI
|
6 |
Y. Halim, M. Berkal and A. Khelifa, On a three-dimensional solvable system of difference equations, Turk. J. Math. 44 (2020), 1263-1288.
DOI
|
7 |
Y. Halim, Global character of systems of rational difference equations, Electron. J. Math. Analysis Appl. 3 (2015), 204-214.
|
8 |
Y. Halim, A system of difference equations with solutions associated to Fibonacci numbers, Int. J Difference Equ. 11 (2016), 65-77.
|
9 |
N. Haddad, J.F.T. Rabago, Dynamics of a system of k-difference equations, Electron. J. Math. Analysis Appl. 5 (2017), 242-249 .
|
10 |
Y. Halim, N. Touafek, Y. Yazlik Dynamic behavior of a second-order nonlinear rational difference equation, Turk. J. Math. 39 (2015), 1004-1018.
DOI
|
11 |
T.F. Ibrahim, Periodicity and global attractivity of difference equation of higher order, J. Comput. Anal. Appl. 16 (2014), 552-564.
|
12 |
M. Kara, D.T. Tollu and Y. Yazlik, Global behavior of two-dimensional difference equations system with two periodic coefficients, Tbilisi Mathematical Journal 4 (2020), 49-64.
|
13 |
A. Khelifa, Y. Halim and M. Berkal, Solutions of a system of two higher-order difference equations in terms of Lucas sequence, Univers. J. Math. Appl. 2 (2019), 202-211.
|
14 |
M. Kara, Y. Yazlik, N. Touafek and Y. Akrour, On a three-dimensional system of difference equations with variable coefficients, Journal of Applied Mathematics and Informatics In press.
|
15 |
T.F. Ibrahim and N. Touafek, Max-type system of difference equations with positive twoperiodic sequences, Math. Meth. Appl. Sci. 37 (2014), 2562-2569.
|
16 |
Y. Yazlik, M. Kara, Besinci Mertebeden Fark Denklem Sisteminin Cozulebilirligi Uzerine, Eskisehir Technical University Journal of Science and Technology B-Theoretical Sciences 7 (2019), 29-45.
|
17 |
Y. Akrour, N. Touafek, Y. Halim, On system of difference equations of second order solved in closed-form, Miskolc Mathematical Notes 20 (2019), 701-717.
DOI
|
18 |
S. Stevic, On some solvable systems of difference equations, Appl. Math. Comput. 218 (2012), 5010-5018.
DOI
|
19 |
Y. Yazlik and M. Kara, On a solvable system of difference equations of higher order with period two coefficients, Communications Faculty of Sciences University of Ankara Series A1 Mathematics and Statistics 68 (2019), 1675-1693.
DOI
|
20 |
N. Touafek and E.M. Elsayed, On the solutions of systems of rational difference equations, Math. Comput. Modelling 55 (2012), 1987-1997.
DOI
|
21 |
T.F. Ibrahim, Solution and Behavior of a Rational Recursive Sequence of order Four, Australian Journal of Basic and Applied Sciences, 7 (2013), 816-830.
|
22 |
A.Q. Khan, Q. Din, M.N. Qureshi and T.F. Ibrahim, Global behavior of an anticompetitive system of fourth-order rational difference equations, Computational Ecology and Software 4 (2014), 35-46.
|
23 |
M. Kara and Y. Yazlik, Solvability of a system of nonlinear difference equations of higher order, Turk. J. Math. 43 (2019), 1533-1565.
DOI
|
24 |
M. Kara and Y. Yazlik, On a solvable three-dimensional system of difference equations, Filomat 34 (2020), 1167-1186.
DOI
|
25 |
M. Kara, Y. Yazlik and D.T. Tollu, Solvability of a system of h,sgher order nonlinear difference equations, Hacettepe Journal of Mathematics and Statistics 49 (2020), 1566-1593.
|
26 |
M. Kara, N. Touafek and Y. Yazlik, Well-defined solutions of a three-dimensional system of difference equations, Gazi University Journal of Science 3 (2020), 767-778.
|
27 |
M. Kara and Y. Yazlik, On the system of difference equations , , Journal of Mathematical Extension 14 (2020), 41-59.
|
28 |
A. Khelifa, Y. Halim, A. Bouchair and M. Berkal, On a system of three difference equations of higher order solvedin terms of Lucas and Fibonacci numbers, Math. Slovaca 70 (2020), 641-656.
DOI
|
29 |
M.M. El-Dessoky, A. Khaliq, Asim Asiri, On some rational systems of difference equations, J. Nonlinear Sci. Appl. 11 (2018), 49-72 .
DOI
|
30 |
M. Gumus, On a competitive system of rational difference equations, Univers. J. Math. Appl. 2 (2019), 224-228.
DOI
|
31 |
Y. Yazlik, D.T. Tollu and N. Taskara, Behaviour of solutions for a system of two higherrder difference equations, J. Sci. Arts. 45 (2018), 813-826.
|
32 |
Y. Halim, A. Khelifa and M. Berkal, Representation of solutions of a two-dimensional system of difference equations, Miskolc Mathematical Notes 21 (2020), 203-218.
DOI
|
33 |
S. Stevic, M.A. Alghamdi, A. Alotaibi, E.M. Elsayed On a Class of Solvable Higher-Order Difference Equations, Filomat 31 (2017), 461-477.
DOI
|
34 |
M.B. Almatrafi, Solutions structures for some systems of fractional difference equations, Open J. Math. Anal. 3 (2019), 52-61.
DOI
|
35 |
M.M. Alzubaidi and E.M. Elsayed, analytical and solutions of fourth order difference equations. Communications in Advanced Mathematical Sciences 2 (2019), 9-21.
|
36 |
M.B. Almatrafi, E.M. Elsayed, Solutions and formulae for some systems of difference equations, MathLAB Journal 1 (2018), 356-369.
|
37 |
E.M. Elsayed, Solution for systems of difference equations of rational form of order two, Comp. Appl. Mat. 33 (2014), 751-765.
DOI
|