Dynamics of Abundant Wave Solutions to the Fractional Chiral Nonlinear Schrodinger’s Equation: Phase Portraits, Variational Principle and Hamiltonian, Chaotic Behavior, Bifurcation and Sensitivity Analysis

Dynamics of Abundant Wave Solutions to the Fractional Chiral Nonlinear Schrodinger’s Equation: Phase Portraits, Variational Principle and Hamiltonian, Chaotic Behavior, Bifurcation and Sensitivity Analysis

The central objective of this study is to develop some different wave solutions and perform a qualitative analysis on the nonlinear dynamics of the time-fractional chiral nonlinear Schrodinger’s equation (NLSE) in the conformable sense. Combined with the semi-inverse method (SIM) and traveling wave...

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Bibliographic Details
Main Authors: Yu Tian, Kang-Hua Yan, Shao-Hui Wang, Kang-Jia Wang, Chang Liu
Format: Article
Language:English
Published: MDPI AG 2025-06-01
Series:Axioms
Subjects:
variational principle
Hamiltonian
conformable fractional derivative
bifurcation analysis
chaotic phenomena
wave solutions
Online Access:https://www.mdpi.com/2075-1680/14/6/438
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