W-Chirped optical solitons and modulation instability analysis of Chen–Lee–Liu equation in optical monomode fibres
This work was devoted to unearth W-chirped to the famous Chen–Lee–Liu equation (CLLE) in optical monomode fibres. The results obtained will be useful to explain wave propagating with the chirp component. To attempt the main goal, we have used the new sub-ordinary differential equation (ODE) techniqu...
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2021
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oai:doaj.org-article:5a52f9932dad45f88b68a69857e51a2b2021-12-05T14:11:01ZW-Chirped optical solitons and modulation instability analysis of Chen–Lee–Liu equation in optical monomode fibres2391-547110.1515/phys-2021-0003https://doaj.org/article/5a52f9932dad45f88b68a69857e51a2b2021-02-01T00:00:00Zhttps://doi.org/10.1515/phys-2021-0003https://doaj.org/toc/2391-5471This work was devoted to unearth W-chirped to the famous Chen–Lee–Liu equation (CLLE) in optical monomode fibres. The results obtained will be useful to explain wave propagating with the chirp component. To attempt the main goal, we have used the new sub-ordinary differential equation (ODE) technique which was upgraded recently by Zayed EME, Mohamed EMA. Application of newly proposed sub-ODE method to locate chirped optical solutions to the Triki–Biswas equation equation. Optik. 2020;207:164360. On the other hand, we have used the modulation analysis to study the steady state of the obtained chirped soliton solutions in optical monomode fibres.Inc MustafaYakada SalathielBienvenu DepelairBetchewe GamboChu Yu-MingDe Gruyterarticlew-chirped solitonschen–lee–liu equationmodulation instabilityPhysicsQC1-999ENOpen Physics, Vol 19, Iss 1, Pp 26-34 (2021) |
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w-chirped solitons chen–lee–liu equation modulation instability Physics QC1-999 |
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w-chirped solitons chen–lee–liu equation modulation instability Physics QC1-999 Inc Mustafa Yakada Salathiel Bienvenu Depelair Betchewe Gambo Chu Yu-Ming W-Chirped optical solitons and modulation instability analysis of Chen–Lee–Liu equation in optical monomode fibres |
description |
This work was devoted to unearth W-chirped to the famous Chen–Lee–Liu equation (CLLE) in optical monomode fibres. The results obtained will be useful to explain wave propagating with the chirp component. To attempt the main goal, we have used the new sub-ordinary differential equation (ODE) technique which was upgraded recently by Zayed EME, Mohamed EMA. Application of newly proposed sub-ODE method to locate chirped optical solutions to the Triki–Biswas equation equation. Optik. 2020;207:164360. On the other hand, we have used the modulation analysis to study the steady state of the obtained chirped soliton solutions in optical monomode fibres. |
format |
article |
author |
Inc Mustafa Yakada Salathiel Bienvenu Depelair Betchewe Gambo Chu Yu-Ming |
author_facet |
Inc Mustafa Yakada Salathiel Bienvenu Depelair Betchewe Gambo Chu Yu-Ming |
author_sort |
Inc Mustafa |
title |
W-Chirped optical solitons and modulation instability analysis of Chen–Lee–Liu equation in optical monomode fibres |
title_short |
W-Chirped optical solitons and modulation instability analysis of Chen–Lee–Liu equation in optical monomode fibres |
title_full |
W-Chirped optical solitons and modulation instability analysis of Chen–Lee–Liu equation in optical monomode fibres |
title_fullStr |
W-Chirped optical solitons and modulation instability analysis of Chen–Lee–Liu equation in optical monomode fibres |
title_full_unstemmed |
W-Chirped optical solitons and modulation instability analysis of Chen–Lee–Liu equation in optical monomode fibres |
title_sort |
w-chirped optical solitons and modulation instability analysis of chen–lee–liu equation in optical monomode fibres |
publisher |
De Gruyter |
publishDate |
2021 |
url |
https://doaj.org/article/5a52f9932dad45f88b68a69857e51a2b |
work_keys_str_mv |
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