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• [1] A. M. Alotaibi, M. S. M. Noorani and M. A. El-Moneam, On the Solutions of a System of Third-Order Rational Difference Equations, Discrete Dynamics in Nature and Society, Article ID 1743540, 11 pages (2018).
• [2] D. T. Tollu, Y. Yazlık and N. Taskara, On the solutions of two special types of Riccati difference equation via Fibonacci numbers, Advances in Difference Equations, 2013:174 (2013).
• [3] D. T. Tollu, Y. Yazlık and N. Taskara, The Solutions of Four Riccati Difference Equations Associated with Fibonacci numbers, Balkan Journal of Mathematics, 2: 163-172 (2014).
• [4] D. T. Tollu, Y. Yazlık and N. Taskara, On fourteen solvable systems of difference equations, Applied Mathematics and Computation, 233: 310-319 (2014).
• [5] J.B. Bacani and J. F. T. Rabago, On Two Nonlinear Difference Equations, Dynamics of Continuous, Discrete and Impulsive Systems, (Serias A) to appear (2015).
• [6] J. F. T. Rabago, On the Closed-Form Solution of a Nonlinear Difference Equation and Another Proof to Sroysang’s Conjecture, arXiv:1604.06659v1 [math.NT] (2016).
• [7] M. M. El-Dessoky, On the dynamics of higher order difference equations $x_{n+1}=ax_{n}+\frac{\alpha x_{n}x_{n-l}}{\beta x_{n}+\gamma x_{n-k}}$, J. Computational Analysis and Applications, 22(7): 1309-1322 (2017).
• [8] M. M. El-Dessoky, E. M. Elabbasy and A. Asiri, Dynamics and Solutions of a Fifth-Order Nonlinear Difference Equations. Discrete Dynamics in Nature and Society, Article ID 9129354, 21 pages (2018).
• [9] O. Ocalan and O. Duman, On Solutions of the Recursive Equations$x_{n+1}=x_{n-1}^{p}/x_{n}^{p}$ ($p>0$) via Fibonacci-Type Sequences, Electronic Journal of Mathematical Analysis and Applications, 7(1): 102-115 (2019).
• [10] S. Stevic, B. Iricanin, W. Kosmala and Z. Smarda, Representation of solutions of a solvable nonlinear difference equation of second order, Electronic Journal of Qualitative Theory of Differential Equations, 95: 1-18 (2018).
• [11] Y. Akrour, N. Touafek and Y. Halim, On a System of Difference Equations of Second Order Solved in a Closed Form, arXiv:1904.04476v1, [math.DS] (2019).
• [12] Y. Halim, Global Character of Systems of Rational Difference Equations, Electronic Journal of Mathematical Analysis and Applications, 3(1): 204-214 (2015).
• [13] Y. Halim and M. Bayram, On the solutions of a higher-order difference equation in terms of generalized Fibonacci sequences, Mathematical Methods in the Applied Sciences, 39: 2974-2982 (2016).
• [14] Y. Halim, A System of Difference Equations with Solutions Associated to Fibonacci Numbers, International Journal of Difference Equations, 11(1): 65-77 (2016).
• [15] Y. Halim and J. F. T. Rabago, On Some Solvable Systems of Difference Equations with Solutions Associated to Fibonacci Numbers, Electronic Journal of Mathematical Analysis and Applications, 5(1): 166-178 (2017).
• [16] Y. Halim and J. F. T. Rabago, On the Solutions of a Second-Order Difference Equation in terms of Generalized Padovan Sequences, Mathematica Slovaca, 68(3): 625-638 (2018).
• [17] Y. Yazlık, D. T. Tollu and N. Tas¸kara On the Solutions of Difference Equation Systems with Padovan Numbers. Applied Mathematics, 4:15-20 (2013).