AbstractWe investigate the basins of attraction of equilibrium points and period-two solutions of the difference equation of the form xn+1=f(xn,xn−1),n=0,1,…, where f is decreasing in the first and increasing in the second variable. We show that the boundaries of the basins of attraction of different locally asymptotically stable equilibrium points are in fact the global stable manifolds of neighboring saddle or non-hyperbolic equilibrium points
We investigate the global stability character of the equilibrium points and the period-two solution...
We investigate the global character of the difference equation of the form xn+1 = f (xn, xn–1), n = ...
We investigate global dynamics of the following systems of difference equations , , , where the par...
We investigate the basins of attraction of equilibrium points and period-two solutions of the differ...
We investigate the global behaviour of the difference equation of the form with (Formula presented)n...
We investigate the global character of the difference equation of the form xn+1 = f(xn, xn−1), n = 0...
In my first manuscript, I investigate the global stability character of the equilibrium points and t...
We investigate the global dynamics of solutions of two distinct competitive rational systems of diff...
We investigate global dynamics of the following systems of difference equations (Equestion Presented...
We investigate the global dynamics of solutions of competitive rational systems of difference equati...
We study a second-order difference equation of the form zn+1=znF(zn-1)+h, where both F(z) and zF(z) ...
We investigate global dynamics of the following systems of difference equations xn+1=β1xn/(B1xn+yn),...
We investigate the basins of attraction of equilibrium points and minimal period-two solutions of th...
We study a second-order difference equation of the form zn+1 = znF (zn−1) + h, where both F (z) and ...
We investigate the global behavior of a general polynomial second order difference equation with non...
We investigate the global stability character of the equilibrium points and the period-two solution...
We investigate the global character of the difference equation of the form xn+1 = f (xn, xn–1), n = ...
We investigate global dynamics of the following systems of difference equations , , , where the par...
We investigate the basins of attraction of equilibrium points and period-two solutions of the differ...
We investigate the global behaviour of the difference equation of the form with (Formula presented)n...
We investigate the global character of the difference equation of the form xn+1 = f(xn, xn−1), n = 0...
In my first manuscript, I investigate the global stability character of the equilibrium points and t...
We investigate the global dynamics of solutions of two distinct competitive rational systems of diff...
We investigate global dynamics of the following systems of difference equations (Equestion Presented...
We investigate the global dynamics of solutions of competitive rational systems of difference equati...
We study a second-order difference equation of the form zn+1=znF(zn-1)+h, where both F(z) and zF(z) ...
We investigate global dynamics of the following systems of difference equations xn+1=β1xn/(B1xn+yn),...
We investigate the basins of attraction of equilibrium points and minimal period-two solutions of th...
We study a second-order difference equation of the form zn+1 = znF (zn−1) + h, where both F (z) and ...
We investigate the global behavior of a general polynomial second order difference equation with non...
We investigate the global stability character of the equilibrium points and the period-two solution...
We investigate the global character of the difference equation of the form xn+1 = f (xn, xn–1), n = ...
We investigate global dynamics of the following systems of difference equations , , , where the par...