[1] Q. Din, On the system of rational difference equations, Demonstr. Math. 47 (2014), no. 2, 324–335.
[2] Q. Din, T.F. Ibrahim and K.A. Khan, Behavior of a competitive system of second order difference equations, Sci. World J. 2014 (2014) doi: 10.1155/2014/283982.
[3] S. Elaydi, An Introduction to Difference Equations, 2 nd edition, Springer-Verlag, NewYork, 1999.
[4] S. Elaydi, Discrete Chaos: With Applications in Science and Engineering, Chapman and Hall/CRC, Boka Raton, FL, 2007.
[5] M. G¨um¨u¸s, The global asymptotic stability of a system of difference equations, J. Differ. Equ. Appl. 24 (2018), no. 6, 976–991.
[6] Y. Halim, M. Berkal and A. Khelifa, On a three-dimensional solvable system of difference equations, Turk. J. Math. 44 (2020), no. 4, 1263–1288.
[7] M. Kara and Y. Yazlik, On a solvable system of rational difference equations of higher order, Turk. J. Math. 46(2022), no. 2, 587–611.
[8] V.L. Kocic and G. Ladas, Global behavior of nonlinear difference equations of higher order with applications, Kluwer Academic, Dordrecht, 1993.
[9] M. Pituk, More on Poincare’s and Peron’s theorems for difference equations, J. Differ. Equ. Appl. 8 (2002), 201–216.
[10] C. Mylona, G. Papaschinopoulos and C.J. Schinas, Stability and flip bifurcation of a three-dimensional exponential system of difference equations, Math. Methods Appl. Sci. 2020 (2020), 1–14.
[11] A. Razani, An iterative process of generalized Lipschitizian mappings in the uni- formly convex Banach spaces, Miskolc Math. Notes 22 (2021), no. 2, 889–901.
[12] S. Stevi´c, MA. Alghamdi, A. Alotaibi and N. Shahzad, On a nonlinear second order system of difference equations, Appl. Math. Comput. 219 (2013), 11388–11394.
[13] S. Stevi´c, On the system of difference equations xn = xn−1yn−2 ayn−2+byn−1, yn = yn−1xn−2 cxn−2+dxn−1 , Appl. Math. Comput. 270 (2015), 688–704.
[14] S. Stevi´c, New class of solvable systems of difference equations, Appl. Math. Lett. 63 (2017), 137–144 .
[15] S. Stevi´c, B. Iricanin and Z. Smarda, On a symmetric bilinear system of difference equations, Appl. Math. Lett. 89 (2019), 15–21.
[16] S. Stevi´c, B. IriCanin, W. Kosmala and Z. ˇ Smada, ˇ Note on a solution form to the cyclic bilinear system of difference equations, Appl. Math. Lett. 111 (2021), 106690.
[17] E. Ta¸sdemir, On the global asymptotic stability of a system of difference equations with quadratic terms, J. Appl. Math. Comput. 66 (2021), 423–437.
[18] E. Ta¸sdemir, M. G¨ocen and Y. Soykan, Global dynamical behaviours and periodicity of a certain quadratic-rational difference equation with delay, Miskolc Math. Notes 23 (2022), 471–484.
[19] D.T. Tollua, Y. Yazlikb and N. Taskarac, On fourteen solvable systems of difference equations, Appl. Math. Comput. 233 (2014), 310–319.
[20] I. Yalcinkaya, On the Global Asymptotic Stability of a Second-Order System of Difference Equations, Discrete Dyn. Nat. Soc. 2008 (2008), doi: 10.1155/2008/860152.