Abstract
AbstractIn this paper, with the help of an analytical approach, new complex singular and travelling dark solutionsto the nonlinear electrical transmission line are successfully constructed. 2D and 3Dfigures along with contour figures are plotted. Finally, at the end of manuscript, general conclusions about these novel findings, which differ from existing results, are given.
Highlights
Energy is one of the most important requirementsof people from all over the world
Reda et al have investigated the wave propagation in pre-deformed periodic network materials based on large strains homogenization [2]
Improved Bernoulli SubEquation function method (IBSEFM) has been successfully considered to the nonlinear electrical transmission line model (NETLM) to find additional novel complex solutions
Summary
Energy is one of the most important requirementsof people from all over the world. “The demand for energy and natural resources is increasing rapidly in conjunction with rising population, industrialization, and urbanization as well as the growth in production and commercial opportunities resulting from globalization [1].” networks, which are related to energy, are another requirement for people. Networks, which are related to energy, are another requirement for people They are an outstanding connection tool among people in the modern day. Rostami et al have studied a deep where α, β, π0, δ1, ω0, δ2 are real, non-zero constants while v = v (x, y, t) is the voltage in the transmission lines [7, 8] This nonlinear electrical transmission line model (NETLM) has been used to symbolize the wave propagation on the network system [7, 8]. This manucript is composed of the following three sections. In the last section of paper, we introduce a comprehensive conclusion
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