Revista: | Revista mexicana de física |
Base de datos: | PERIÓDICA |
Número de sistema: | 000447221 |
ISSN: | 0035-001X |
Autores: | Houwe, A1 Inc, M2 Baleanu, D3 Rezazadeh, H4 Doka, S.Y5 |
Instituciones: | 1University of Maroua, Faculty of Science, Maroua. Camerún 2Biruni University, Estambul. Turquía 3Cankaya University, Department of Mathematics, Ankara. Turquía 4Amol University of Special Modern Technologies, Faculty of Engineering Technology, Amol, Mazandarán. Irán 5University of Ngaoundere, Faculty of Science, Ngaoundere. Camerún |
Año: | 2021 |
Periodo: | Jul-Ago |
Volumen: | 67 |
Número: | 4 |
País: | México |
Idioma: | Inglés |
Tipo de documento: | Artículo |
Enfoque: | Analítico, teórico |
Resumen en inglés | The investigation of the Ginzburg-Landau equation (GLE) has been done to find out and investigate new chirped bright, dark periodic and singular function solutions. For this purpose, we have used the traveling wave hypothesis and the chirp component. From there it was pointed out the constraint relation to the different arbitrary parameters of the GLE. Thereafter, we have employed the improved sub-ODE method to handle the nonlinear ordinary differential equation (NODE). In the paper, the virtue of the used analytical method has been highlighted via new chirped solitary waves. Besides, to emphasize the confrontation between the nonlinearity and dispersion terms, we have investigated the steady state of the newly obtained results. It has been obtained the Modulation instability (MI) gain spectra under the effect of the power incident and the transverse wave number. In our knowledge, these results are new compared to Refs. [28-34], and are going to be helpful to explain physical phenomena |
Disciplinas: | Física y astronomía |
Palabras clave: | Física, Chirped brillante y oscura, Soluciones complejas, Ecuación Ginzburg-Landau, Inestabilidad de modulación |
Keyword: | Physics, Chirped bright and dark, Complex solutions, Ginzburg-Landau equation, Modulation instability |
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