Optical soliton solutions, bifurcation, and stability analysis of the Chen-Lee-Liu model

Author(s)
Rayhanul Islam, S M
Khan, Kamruzzaman
Akbar, M Ali
Publication Date
2023-08
Abstract
<p>The Chen-Lee -Liu model has many applications in assorted fields, particularly in the study of nonlinear dynamics, chaos theory, circuit design, signal processing, secure communications, encryption and decryption of chaotic signals, as well as cryptography. The modified extended auxiliary equation mapping method has been applied to the Chen-Lee-Liu model in this article and explores new wave profiles, such as singular periodic solutions, periodic solutions, and kink-type soliton solutions. The complex wave conversion is considered to make a simple differential equation. Three- and two-dimensional images are plotted using Mathematica and MATLAB, and their dispersion and nonlinearity effects are discussed. We also discuss the bifurcation analysis of the studied model. The stability of the equilibrium points is studied, and the phase portrait of the system is presented graphically. The obtained wave profiles might play an important role in telecommunication systems, fiber optics, and nonlinear optics.</p>
Citation
Results in Physics, v.51, p. 1-9
ISSN
2211-3797
Link
Publisher
Elsevier BV
Rights
Attribution-NonCommercial-NoDerivatives 4.0 International
Title
Optical soliton solutions, bifurcation, and stability analysis of the Chen-Lee-Liu model
Type of document
Journal Article
Entity Type
Publication

Files:

NameSizeformatDescriptionLink
openpublished/OpticalKamruzzaman2023JournalArticle.pdf 8795.206 KB application/pdf Published Version View document