Optical solitons to fractal nonlinear Schrödinger equation with non-Kerr law nonlinearity in magneto-optic waveguides



Document title: Optical solitons to fractal nonlinear Schrödinger equation with non-Kerr law nonlinearity in magneto-optic waveguides
Journal: Revista mexicana de física
Database: PERIÓDICA
System number: 000460839
ISSN: 0035-001X
Authors: 1
1
1
Institutions: 1University of the Punjab, Department of Mathematics, Punjab, Haryana. Pakistán
Year:
Season: Mar-Abr
Volumen: 68
Number: 2
Country: México
Language: Inglés
Document type: Artículo
Approach: Analítico, teórico
English abstract This paper introduces the fractal model of the nonlinear Schrödinger equation with quadratic-cubic nonlinearity in magneto-optic waveguides, having plenty of applications in fiber optics. He’s variational approach and Painleve technique are used to obtain bright and kink soliton solutions of the governing system. The constraint conditions that ensure the existence of these solitons arise naturally from the model’s solution structure. To quantify the behavior of different solutions, the effect of the fractal parameter is studied. These techniques may be very useful and efficient tools for solving nonlinear fractal differential equations that emerge in mathematical physics
Disciplines: Física y astronomía
Keyword: Física matemática,
Principio variacional,
Aproximación de Painleve,
Ecuación no lineal de Schrodinger,
No linealidad cuadrático-cúbica
Keyword: Mathematical physics,
Variational principle,
Painleve approach,
Nonlinear Schrödinger equation,
Solitons,
Quadratic-cubic nonlinearity
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