Probing nonlinear wave dynamics: Insights from the (2+1)-dimensional Konopelchenko-Dubrovsky System

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DOI: 10.1016/j.rinp.2024.107370 Publication Date: 2024-02-02T03:33:41Z
ABSTRACT
The (2 + 1)-dimensional Konopelchenko-Dubrovsky system contributes to the field of atmospheric science by investigating behaviour nonlinear waves, revealing subtle scattering effects and extended-range interactions within tropical mid-latitude troposphere. This equation provides insights into interplay between equatorial Rossby capturing their complex dynamics. Nonlinear waves are significant in processes understanding dynamics is important for comprehending weather patterns. study centres around utilisation simplest method extended hyperbolic function analyse these derives many solutions that illustrate different wave patterns behaviours intrinsic governed system. enables derivation kink multi-soliton solutions. allows extraction characterised multiple solitary propagating without distortion. On other hand, anti-bell-shaped, periodic, singular These diverse solution types portray various under study. Additionally, 3D 2D graphical representations generated visually depict obtained Hence, this not only comprehension non-linear but also imparts knowledge on broader applicability mathematical methods uncovering underlying intricacies natural phenomena fields sciences.
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