Correction to: Oscillation of linear third‑order impulsive difference equations with variable coefficients
(2022). Correction to: Oscillation of linear third‑order impulsive difference equations with variable coefficients. EKB Journal Management System, 30(1), 1-1. doi: 10.1186/s42787-022-00147-w
. "Correction to: Oscillation of linear third‑order impulsive difference equations with variable coefficients". EKB Journal Management System, 30, 1, 2022, 1-1. doi: 10.1186/s42787-022-00147-w
(2022). 'Correction to: Oscillation of linear third‑order impulsive difference equations with variable coefficients', EKB Journal Management System, 30(1), pp. 1-1. doi: 10.1186/s42787-022-00147-w
Correction to: Oscillation of linear third‑order impulsive difference equations with variable coefficients. EKB Journal Management System, 2022; 30(1): 1-1. doi: 10.1186/s42787-022-00147-w

Correction to: Oscillation of linear third‑order impulsive difference equations with variable coefficients

Journal of the Egyptian Mathematical Society
Volume 30, Issue 1, 2022, Page 1-1  XML PDF (515.92 K)
Document Type: Original Article
DOI: 10.1186/s42787-022-00147-w
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Abstract
The present work discusses the qualitative behaviour of solutions of third-order difference equations of the form:

$$\begin{aligned} w(l+3)+a(l)w(l+2)+b(l)w(l+1)+c(l)w(l)=0,\,l\ne \theta _{k},\,l\ge l_{0} \end{aligned}$$ subject to the impulsive condition $$\begin{aligned} w(\theta _{k})=\alpha _{k} w(\theta _{k}-1),\, k\in {\mathbb {N}}. \end{aligned}$$ Our state of the art is the inequality technique under the control of fixed moments of impulsive effect. We give some numerical examples to illustrate our findings.
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