application of symbolic computation in nonlinear differential-difference equations
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ID: 149138
2009
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Abstract
A method is proposed to construct closed-form solutions of nonlinear differential-difference equations. For the variety of nonlinearities, this method only deals with such equations which
are written in polynomials in function and its derivative. Some closed-form solutions of
Hybrid lattice, Discrete mKdV lattice, and modified Volterra lattice are obtained by using the
proposed method. The travelling wave solutions of nonlinear differential-difference equations
in polynomial in function tanh are included in these solutions. This implies that the proposed
method is more powerful than the one introduced by Baldwin et al. The results obtained in this
paper show the validity of the proposal.
| Reference Key |
xie2009discreteapplication
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|---|---|
| Authors | ;Fuding Xie;Zhen Wang;Min Ji |
| Journal | Journal of the American Heart Association |
| Year | 2009 |
| DOI |
10.1155/2009/158142
|
| URL | |
| Keywords |
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