A new structure of optical solitons to the (n+1)-NLSE

Abstract

In the current study, the unified technique is employed to produce some new optical solitons for the (n + 1)-dimensional nonlinear Schrödinger equation. Namely, new structures of hyperbolic solitary types explained many complex phenomena’s, which are very important in plasma physics and optical fibers. The proposed technique avoids so many complicated calculations. This technique can be implemented for solving several models arising in applied science. Finally, the wave amplitudes may be controlled by the physical coefficients of dispersion and nonlinearity.

Keywords

• Unified solver
• Hyperbolic function solutions
• (n+1)-dimensional nonlinear Schrödinger equation
• Physical phenomena