Pages that link to "Item:Q2491455"
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The following pages link to On the system of rational difference equations \(x_{n+1}=f(x_n,y_{n-k})\), \(y_{n+1}=f(y_n,x_{n-k})\) (Q2491455):
Displaying 11 items.
- Dynamics of a family of two-dimensional difference systems (Q371501) (← links)
- On the system of rational difference equations \(x_n=A+y_{n-1}/x_{n-p}y_{n-q}\), \(y_n=A+x_{n-1}/x_{n-r}y_{n-s}\) (Q555850) (← links)
- On the system of rational difference equations \(x_n=a/y_{n-3}\), \(y_n=by_{n-3}/x_{n-q}y_{n-q}\) (Q2371496) (← links)
- Existence of solutions with a single semicycle for a general second-order rational difference equation (Q2371867) (← links)
- On the difference equation \(x_{n+1}=ax_n-bx_n/(cx_n-dx_{n-1})\) (Q2472223) (← links)
- On a \(k\)-order system of Lyness-type difference equations (Q2472254) (← links)
- On the rational difference equation \(y_{n+1}= A+ \frac {y_{n-k}}{y_{n}}\) (Q2490983) (← links)
- On boundedness of solutions of the difference equation \(x_{n+1}=p+\frac{x_{n-1}}{x_{n}}\) for \(p<1\) (Q2511414) (← links)
- On the nonlinear difference equation system \(x_{n+1}=A+y_{n - m}/x_n,y_{n+1}=A+x_{n - m}/y_n\) (Q2519628) (← links)
- On the rational difference equation y n + 1 = α 0 y n + α 1 y n − p + α 2 y n − q + α 3 y n − r + α 4 y n − s β 0 y n + β 1 y n − p + β 2 y n − q + β 3 y n − r + β 4 y n − s (Q5225339) (← links)
- On the system of two difference equations \[ x _{n+1}=\sum _{i=0} ^{k} A _{i}/y _{n-i} ^{p_{i}},\quad y _{n+1}=\sum _{i=0} ^{k} B _{i}/x _{n-i} ^{q_{i}}. \] (Q5970549) (← links)
