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Stable soliton solutions to the nonlinear low-pass electrical transmission lines and the Cahn-Allen equation
راه حل های سالیتون پایدار برای خطوط انتقال الکتریکی غیرخطی کم گذر و معادله کان آلن-2021 The low-pass nonlinear electrical transmission lines and the Cahn-Allen equation are important nonlinear model
equations to figure out different tangible systems, namely, electrical engineering, fluid dynamics etc. The
contrivance of this study is to introduce advanced Bernoulli sub-equation function method to search for stable
and effective solitary solutions of the described wave equations. Stable solitary solutions are reported as an
integration of exponential functions, hyperbolic functions, etc., and the graphical implications for specific values
of the corresponding parameters are explained in the solutions obtained in order to uncover the inmost structure
of the tangible phenomena. It is establish that the IBSEF method is reliable, contented and might be used in
further works to found ample novel soliton solutions for other types of NLEEs arising in physical science and
engineering.
Keywords: IBSEF method | The low-pass electrical transmission lines | Cahn-Allen equation | Soliton solutions |
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