Abstract
In this study, an attempt to obtain optical soliton solutions of stochastic perturbed (1+1)-dimensional nonlinear Schrödinger equation having the Kerr law nonlinearity is presented. With the help of complex wave transform, the investigated nonlinear partial differential equation was converted into the nonlinear ordinary differential form. Analytical stochastic optical soliton solutions of the ordinary differential form were derived by applying the Kudryashov auxiliary equation method. By replacing the wave transformation and the appropriate solution set parameters, the main equation is provided. Graphic presentations were made for better interpretation of the results.
Keywords
Soliton
Nonlinear Schrödinger equation
Transformation (genetics)
Nonlinear system
Partial differential equation
Mathematical analysis
Ordinary differential equation
Mathematics
Schrödinger equation
Modulation (music)
Differential equation
Physics
Quantum mechanics
Chemistry
Subject Areas
Optical Network Technologies
·Electrical and Electronic Engineering ·Physical Sciences
Advanced Fiber Optic Sensors
·Electrical and Electronic Engineering ·Physical Sciences
Advanced Fiber Laser Technologies
·Atomic and Molecular Physics, and Optics ·Physical Sciences
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