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In [8], the solutions for some nonlinear fractional differential equations are constructed by using symmetry analysis.
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Many important properties of NLPDEs such as symmetry reductions, conservation laws, and explicit solutions by using symmetries can be considered successively [10 12].
We obtain exact solutions of the system by using Lie symmetry analysis along with the simplest equation and Jacobi elliptic equation methods.
In this paper, we started from a reformulation of existing work by Wolf, Geisel and colleagues, with the aim to understand the crucial symmetry arguments used in models with the help of noncommutative harmonic analysis, which is often a very well-suited tool for using symmetry arguments in analysis and probability.
By using site symmetry group analysis we predicted the number of IR and Raman active WO stretching vibrations for HxWO3, LixWO3 and NaxWO3 in cubic, tetragonal and monoclinic phases.
Define on by (1.2). and extend to by using the symmetry in the variables.
We can deal with this problem by using the symmetry and linear homogeneity of Ψ.
This article uses a Lie symmetry analysis method to investigate Galilean invariance properties of several difference schemes for nonlinear equations.
The symmetry properties of the time fractional KdV equation is investigated by using the Lie group analysis method.
In the present study, we investigated the symmetry properties, similarity reduction forms and explicit solutions of the time fractional KdV equation by using the Lie symmetry groups.
The remaining parameter values can be derived by using the imposed symmetry and homogeneity restrictions.
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