Pages that link to "Item:Q933834"
From MaRDI portal
The following pages link to On boundedness of the solutions of the difference equation \(x_{n+1}=x_{n-1}/(p+x_{n})\) (Q933834):
Displaying 17 items.
- Global asymptotic behavior of a rational difference equation (Q419533) (← links)
- Boundedness character of a fourth order nonlinear difference equation (Q602243) (← links)
- The behavior of positive solutions of a nonlinear second-order difference equation (Q938346) (← links)
- Quantitative bounds for positive solutions of a Stević difference equation (Q980791) (← links)
- On the difference equation \(X_{n+1} = \alpha + \frac{x_{n-1}}{x_n}\) (Q1004787) (← links)
- On boundedness of solutions of the difference equation \(x_{n+1}=(px_n+qx_{n - 1})/(1+x_n)\) for \(q>1+p>1\) (Q1034130) (← links)
- On the recursive sequence \(x_{n}=1+\sum _{i=1}^{k}\alpha_i x_{n - p_{i}}/\sum _{j=1}^{m} \beta _{j}x_{n - q_j}\) (Q2478366) (← links)
- On the behaviour of the solutions of a second-order difference equation (Q2478371) (← links)
- Asymptotics of some classes of higher-order difference equations (Q2478378) (← links)
- On the properties of reachability, observability, controllability, and constructibility of discrete-time positive time-invariant linear systems with aperiodic choice of the sampling instants (Q2478387) (← links)
- On the difference equation \(x_{n+1}=\sum_{j=0}^{k}a_{j}f_{j}(x_{n - j})\) (Q2478388) (← links)
- A global convergence result for a higher order difference equation (Q2478389) (← links)
- Asymptotic periodicity of a higher-order difference equation (Q2478404) (← links)
- On boundedness of solutions of the difference equation \(x_{n+1}=p+\frac{x_{n-1}}{x_{n}}\) for \(p<1\) (Q2511414) (← links)
- Boundedness character of a class of difference equations (Q2518124) (← links)
- Bounded and \(p\)-summable solutions for a difference equation with integer argument. (Q2850330) (← links)
- Boundedness conditions for the solutions of nonlinear difference equation \(F(x_n,x_{n-1},x_{n-2})= y_n\). (Q2896776) (← links)