The periodic character of the difference equation \(x_{n+1}=f(x_{n - l+1},x_{n - 2k+1})\)

DOI10.1155/2008/143723zbMath1146.39019OpenAlexW1534682285WikidataQ59214304 ScholiaQ59214304MaRDI QIDQ937530

Hongjian Xi, Taixiang Sun

Publication date: 15 August 2008

Published in: Advances in Difference Equations (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1155/2008/143723

Mathematics Subject Classification ID

Additive difference equations (39A10)

Related Items (3)

Third-order linear differential equation with three additional conditions and formula for Green's function ⋮ Periodicity and boundedness for the integer solutions to a minimum-delay difference equation ⋮ A generalization of the Leggett-Williams fixed point theorem and its application

Cites Work

• The recursive sequence \(x_{n+1} = g(x_{n},x_{n-1})/(A + x_{n})\)
• The periodic character of positive solutions of the difference equation \(x _{n+1} = f(x _{n},x_{n - k})\)
• On the recursive sequence \(x_{n}=1+\sum _{i=1}^{k}\alpha_i x_{n - p_{i}}/\sum _{j=1}^{m} \beta _{j}x_{n - q_j}\)
• The global attractivity of the rational difference equation $y_{n}=1+\frac{y_{n-k}}{y_{n-m}}$
• On the Recursive Sequencexⁿ⁺¹=
• On the oscillation and periodic character of a third order rational difference equation
• Short Note: A Note on Periodic Character of a Difference Equation

This page was built for publication: The periodic character of the difference equation \(x_{n+1}=f(x_{n - l+1},x_{n - 2k+1})\)