Implementation of soliton solutions for generalized nonlinear Schrödinger equation with variable coefficients.
Nonlinear Studies, 2022•search.ebscohost.com
This article deals with new soliton solutions of the generalized nonlinear Schrodinger
equation with variable coefficients by the direct algebraic method. Once the variables of this
technique are considered as special values. we could achieve the solitary waves that are
unique from those attained by the other methods. It can be inferred that the solution
methodology in conjunction with symbolic computing eligible to solve nonlinear partial
differential equations precisely.
equation with variable coefficients by the direct algebraic method. Once the variables of this
technique are considered as special values. we could achieve the solitary waves that are
unique from those attained by the other methods. It can be inferred that the solution
methodology in conjunction with symbolic computing eligible to solve nonlinear partial
differential equations precisely.
Abstract
This article deals with new soliton solutions of the generalized nonlinear Schrodinger equation with variable coefficients by the direct algebraic method. Once the variables of this technique are considered as special values. we could achieve the solitary waves that are unique from those attained by the other methods. It can be inferred that the solution methodology in conjunction with symbolic computing eligible to solve nonlinear partial differential equations precisely.
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