Document Type : Original Article

Author

• Ahmad Sharif

Gonbad Kavous University

Abstract

This research introduces an innovative implementation of the enhanced Sardar sub-equation technique to investigate the unstable nonlinear Schrödinger equation. This sophisticated computational approach demonstrates remarkable efficacy in generating comprehensive solution families, offering substantial practical utility across mathematical physics applications. The methodology facilitates the derivation of multiple distinct solution categories with clearly characterized properties. Computational visualization techniques effectively elucidate the dynamic behavioral patterns exhibited by the obtained solutions.

Keywords

• Enhanced Sardar sub-equation technique
• Analytical solutions
• Nonlinear Schrödinger equation
• Wave propagation