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Revista mexicana de física
versión impresa ISSN 0035-001X
Resumen
RAYHANUL ISLAM, S. M.; KUMAR, D.; FENDZI-DONFACK, E. y INC, M.. Impact of nonlinearity and wave dispersion parameters on the soliton pulses of the (2+1)-dimensional Kundu-Mukherjee-Naskar equation. Rev. mex. fis. [online]. 2022, vol.68, n.6. Epub 31-Jul-2023. ISSN 0035-001X. https://doi.org/10.31349/revmexfis.68.061301.
In this study, we explain the impact of nonlinearity and wave dispersion parameters on the soliton pulses of the (2+1)-dimensional Kundu-Mukherjee-Naskar equation. In this regard, some new optical solitons are received via the unified method to the aforesaid equation to explain such impact on the soliton pulses. The presented optical solitons are expressed by the dark, bright, periodic, bell, kink, and singular soliton solutions. Considering both effects help stabilize the soliton pulses during their propagation by generating new dynamics depending upon the nonlinearity and the wave dispersion parameters of the studied equation. All the characteristics of the soliton pulses are exhibited graphically. It is found from the graphical outputs that the soliton profiles are decreasing and increasing with the increase of nonlinearity and dispersion parameters, respectively. The outcomes reveal that the soliton pulses are balanced due to the influences of nonlinearity and wave dispersion parameters of the aforementioned equation. It is mentioned that the impact of wave dispersion and nonlinearity parameters on the soliton pulses has not been discussed before. Therefore, the applied method permits the explanation of the various wave dynamics by analyzing the attained soliton solutions in nonlinear optical fibers systems, which can be used for further studies.
Palabras llave : KMN equation; unified method; soliton pulse; wave dispersion; nonlinearly.