A note: Every homogeneous difference equation of degree one admits a reduction in order

DOI10.1080/10236190802201453zbMath1173.39001OpenAlexW1994202006MaRDI QIDQ3634305

Hassan Sedaghat

Publication date: 24 June 2009

Published in: Journal of Difference Equations and Applications (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1080/10236190802201453

zbMATH Keywords

grouporder reductionnon-autonomoushomogeneous difference equation of degree one

Mathematics Subject Classification ID

General theory of difference equations (39A05)

Related Items

Global behavior of the higher order rational Riccati difference equation ⋮ Homogeneous rational difference equations of degree 1: convergence, monotone and oscillatory solutions for second- and third-order cases ⋮ Convergence in homogeneous difference equations of degree 1 ⋮ Homogeneous rational systems of difference equations in the plane ⋮ Non-autonomous homogeneous rational difference equations of degree one: convergence and monotone solutions for second and third order case ⋮ Semiconjugate factorizations of higher order linear difference equations in rings ⋮ On a fourth order rational difference equation ⋮ Planar homogeneous systems of difference equations

Cites Work

• Global attractivity in a nonlinear difference equation
• A note: all homogeneous second order difference equations of degree one have semiconjugate factorizations