Chaos and regularities in cavity assisted two-channel nonlinear coupler
This paper presents a study of the dynamical behavior in a cavity-assisted two-channel Kerr nonlinear directional coupler. Applying a deterministic periodic laser pump to a two-channel coupled system led to a range of dynamic behaviors, encompassing periodicity, quasiperiodicity, chaoticity and hype...
Published in: | CHAOS SOLITONS & FRACTALS |
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Main Authors: | , , , , , |
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Language: | English |
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PERGAMON-ELSEVIER SCIENCE LTD
2024
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Online Access: | https://www-webofscience-com.uitm.idm.oclc.org/wos/woscc/full-record/WOS:001343601500001 |
author |
Chogle Firoz; Varghese Seba Sara; Ibrahim Abdel-Baset M. A.; Prasad Awadhesh; Eleuch Hichem |
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Chogle Firoz; Varghese Seba Sara; Ibrahim Abdel-Baset M. A.; Prasad Awadhesh; Eleuch Hichem Chaos and regularities in cavity assisted two-channel nonlinear coupler Mathematics; Physics |
author_facet |
Chogle Firoz; Varghese Seba Sara; Ibrahim Abdel-Baset M. A.; Prasad Awadhesh; Eleuch Hichem |
author_sort |
Chogle |
spelling |
Chogle, Firoz; Varghese, Seba Sara; Ibrahim, Abdel-Baset M. A.; Prasad, Awadhesh; Eleuch, Hichem Chaos and regularities in cavity assisted two-channel nonlinear coupler CHAOS SOLITONS & FRACTALS English Article This paper presents a study of the dynamical behavior in a cavity-assisted two-channel Kerr nonlinear directional coupler. Applying a deterministic periodic laser pump to a two-channel coupled system led to a range of dynamic behaviors, encompassing periodicity, quasiperiodicity, chaoticity and hyperchaoticity. This is confirmed by the exploration of the Lyapunov exponents, Poincar & eacute; sections and bifurcation diagrams for resonance and low cavity detuning. For low cavity detuning, chaos arises when the laser pump's amplitude is large. This is due to higher interactions between photons and the cavity, resulting in more photons inside and higher nonlinearity. On the other hand, the reduced interactions in high cavity detuning displayed regular behavior which is explained qualitatively. PERGAMON-ELSEVIER SCIENCE LTD 0960-0779 1873-2887 2024 189 10.1016/j.chaos.2024.115650 Mathematics; Physics WOS:001343601500001 https://www-webofscience-com.uitm.idm.oclc.org/wos/woscc/full-record/WOS:001343601500001 |
title |
Chaos and regularities in cavity assisted two-channel nonlinear coupler |
title_short |
Chaos and regularities in cavity assisted two-channel nonlinear coupler |
title_full |
Chaos and regularities in cavity assisted two-channel nonlinear coupler |
title_fullStr |
Chaos and regularities in cavity assisted two-channel nonlinear coupler |
title_full_unstemmed |
Chaos and regularities in cavity assisted two-channel nonlinear coupler |
title_sort |
Chaos and regularities in cavity assisted two-channel nonlinear coupler |
container_title |
CHAOS SOLITONS & FRACTALS |
language |
English |
format |
Article |
description |
This paper presents a study of the dynamical behavior in a cavity-assisted two-channel Kerr nonlinear directional coupler. Applying a deterministic periodic laser pump to a two-channel coupled system led to a range of dynamic behaviors, encompassing periodicity, quasiperiodicity, chaoticity and hyperchaoticity. This is confirmed by the exploration of the Lyapunov exponents, Poincar & eacute; sections and bifurcation diagrams for resonance and low cavity detuning. For low cavity detuning, chaos arises when the laser pump's amplitude is large. This is due to higher interactions between photons and the cavity, resulting in more photons inside and higher nonlinearity. On the other hand, the reduced interactions in high cavity detuning displayed regular behavior which is explained qualitatively. |
publisher |
PERGAMON-ELSEVIER SCIENCE LTD |
issn |
0960-0779 1873-2887 |
publishDate |
2024 |
container_volume |
189 |
container_issue |
|
doi_str_mv |
10.1016/j.chaos.2024.115650 |
topic |
Mathematics; Physics |
topic_facet |
Mathematics; Physics |
accesstype |
|
id |
WOS:001343601500001 |
url |
https://www-webofscience-com.uitm.idm.oclc.org/wos/woscc/full-record/WOS:001343601500001 |
record_format |
wos |
collection |
Web of Science (WoS) |
_version_ |
1818940500493729792 |