SOLITON SOLUTIONS OF ONE-DIMENSIONAL GENERALIZED GROSS-PITAEVSKII EQUATIONS WITH CUBIC-QUINTIC-SEPTIC NONLINEARITY

HUANG, ZHEN ZHEN and GE, ZHAO YUN and WANG, YING (2019) SOLITON SOLUTIONS OF ONE-DIMENSIONAL GENERALIZED GROSS-PITAEVSKII EQUATIONS WITH CUBIC-QUINTIC-SEPTIC NONLINEARITY. Journal of Applied Physical Science International, 11 (3). pp. 95-101.

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Abstract

Based on the cubic-quintic-septic nonlinear formulation for typical physical systems with higher-order nonlinearity, we solve the one-dimensional Gross-Pitaevskii equation, and simulate the higher-order nonlinear effects of such systems under certain experimental conditions. Through F-expansion method and modulus-phase transformation, we reach the analytical solutions of the model, and the single and double soliton solutions are identified, and the septic-order nonlinearity is shown with the special nonlinear characteristics of the system.

Item Type: Article
Subjects: STM Academic > Physics and Astronomy
Depositing User: Unnamed user with email support@stmacademic.com
Date Deposited: 12 Dec 2023 04:41
Last Modified: 12 Dec 2023 04:41
URI: http://article.researchpromo.com/id/eprint/2031

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