Modified Oscillation Results for Advanced Difference Equations of Second-Order

In this paper, we present a new method to establish the oscillation of advanced second-order difference equations of the form ΔηℓΔυℓ+ρℓυσℓ=0, using the ordinary difference equation ΔηℓΔυℓ+qℓυℓ+1=0. The obtained results are new and improve the existing criteria. We provide examples to illustrate the...

Full description

Saved in:
Bibliographic Details
Main Authors: G. E. Chatzarakis, N. Indrajith, S. L. Panetsos, E. Thandapani
Format: Article
Language:English
Published: Wiley 2022-01-01
Series:Journal of Applied Mathematics
Online Access:http://dx.doi.org/10.1155/2022/3407776
Tags: Add Tag
No Tags, Be the first to tag this record!
_version_ 1850104378542784512
author G. E. Chatzarakis
N. Indrajith
S. L. Panetsos
E. Thandapani
author_facet G. E. Chatzarakis
N. Indrajith
S. L. Panetsos
E. Thandapani
author_sort G. E. Chatzarakis
collection DOAJ
description In this paper, we present a new method to establish the oscillation of advanced second-order difference equations of the form ΔηℓΔυℓ+ρℓυσℓ=0, using the ordinary difference equation ΔηℓΔυℓ+qℓυℓ+1=0. The obtained results are new and improve the existing criteria. We provide examples to illustrate the main results.
format Article
id doaj-art-4710df03b27a4cf3adc2a126a85abf28
institution DOAJ
issn 1687-0042
language English
publishDate 2022-01-01
publisher Wiley
record_format Article
series Journal of Applied Mathematics
spelling doaj-art-4710df03b27a4cf3adc2a126a85abf282025-08-20T02:39:20ZengWileyJournal of Applied Mathematics1687-00422022-01-01202210.1155/2022/3407776Modified Oscillation Results for Advanced Difference Equations of Second-OrderG. E. Chatzarakis0N. Indrajith1S. L. Panetsos2E. Thandapani3Department of Electrical and Electronic Engineering EducatorsDepartment of MathematicsDepartment of Electrical and Electronic Engineering EducatorsRamanujan Institute for Advanced Study in MathematicsIn this paper, we present a new method to establish the oscillation of advanced second-order difference equations of the form ΔηℓΔυℓ+ρℓυσℓ=0, using the ordinary difference equation ΔηℓΔυℓ+qℓυℓ+1=0. The obtained results are new and improve the existing criteria. We provide examples to illustrate the main results.http://dx.doi.org/10.1155/2022/3407776
spellingShingle G. E. Chatzarakis
N. Indrajith
S. L. Panetsos
E. Thandapani
Modified Oscillation Results for Advanced Difference Equations of Second-Order
Journal of Applied Mathematics
title Modified Oscillation Results for Advanced Difference Equations of Second-Order
title_full Modified Oscillation Results for Advanced Difference Equations of Second-Order
title_fullStr Modified Oscillation Results for Advanced Difference Equations of Second-Order
title_full_unstemmed Modified Oscillation Results for Advanced Difference Equations of Second-Order
title_short Modified Oscillation Results for Advanced Difference Equations of Second-Order
title_sort modified oscillation results for advanced difference equations of second order
url http://dx.doi.org/10.1155/2022/3407776
work_keys_str_mv AT gechatzarakis modifiedoscillationresultsforadvanceddifferenceequationsofsecondorder
AT nindrajith modifiedoscillationresultsforadvanceddifferenceequationsofsecondorder
AT slpanetsos modifiedoscillationresultsforadvanceddifferenceequationsofsecondorder
AT ethandapani modifiedoscillationresultsforadvanceddifferenceequationsofsecondorder