NOVEL OPTICAL SOLITON SOLUTIONS OF THE FRACTIONAL PERTURBED SCHRÖDINGER EQUATION IN OPTICAL FIBER

This work is dedicated to investigating the fractional perturbed Schrödinger equation with M-truncated derivative, which appears in the fields of plasma physics and optical fiber communication. A variety of new optical soliton solutions and periodic solutions are obtained by adopting two excellent mathematical schemes, namely, the fractional unified method and the extended fractional ([Formula: see text]-expansion method. The dynamic characteristics of these new optical soliton solutions are described by providing corresponding 2D and 3D graphs.

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Publication Details

Journal
Fractals
Published
2024-10-24
DOI
https://doi.org/10.1142/s0218348x24501470
Citations
15
Primary Topic
Nonlinear Photonic Systems
Type
article
Field-Weighted Citation Impact
4.22
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article

NOVEL OPTICAL SOLITON SOLUTIONS OF THE FRACTIONAL PERTURBED SCHRÖDINGER EQUATION IN OPTICAL FIBER

Chun-Fu Wei, Kang‐Le Wang
15 citations
Fractals
Nonlinear Photonic Systems
4.22
article

NOVEL OPTICAL SOLITON SOLUTIONS OF THE FRACTIONAL PERTURBED SCHRÖDINGER EQUATION IN OPTICAL FIBER

Chun-Fu Wei, Kang‐Le Wang
article en
15 citations

Abstract

This work is dedicated to investigating the fractional perturbed Schrödinger equation with M-truncated derivative, which appears in the fields of plasma physics and optical fiber communication. A variety of new optical soliton solutions and periodic solutions are obtained by adopting two excellent mathematical schemes, namely, the fractional unified method and the extended fractional ([Formula: see text]-expansion method. The dynamic characteristics of these new optical soliton solutions are described by providing corresponding 2D and 3D graphs.

FractalsVol. 33(03)
Henan Polytechnic University (CN)
Affordable and clean energy
Openalex Percentile: Top 5%
Nonlinear Photonic Systems
4.22
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