Perturbed Nonlinear Biswas-Milovic Equation Analysis

A mathematical analysis of the perturbed nonlinear Biswas-Milovic equation with Kudryashov's law of refractive index. The study, authored by Yuxi Zhang, derives Gaussian soliton solutions and explores chaotic dynamics via perturbation terms. The work provides a classification of traveling wave solutions and chaotic properties.

Use Cases

• Studying Gaussian soliton solutions based on the generalized trial equation method
• Analyzing chaotic behaviors based on introduced perturbation terms
• Classifying traveling wave solutions based on qualitative analysis of a two-dimensional dynamic system
• Investigating periodic, kink, antikink, and bell-shaped soliton solutions based on the established existence

Strengths

• The analysis provides a first classification of traveling wave solutions for this specific equation.
• Chaotic dynamics are explored through specific perturbation terms.

Limitations

• The dataset is a PDF document of 127.8 KB, not a structured data file.
• Column-level documentation is absent; the content is a research paper.
• Row count is unknown, which may limit suitability assessment.

Provenance

Source

figshare

Collection Method

Mathematical analysis and derivation.

Freshness

Last updated 2026-05-07 04:44:26.