Bin Zheng, "Application of a Generalized Bernoulli Sub-ODE Method for Finding Traveling Solutions of Some Nonlinear Equations," WSEAS Transactions on Mathematics, vol. 11, pp. -, 2012, DOI:
Bin Zheng. Application of a Generalized Bernoulli Sub-ODE Method for Finding Traveling Solutions of Some Nonlinear Equations.
WSEAS Transactions on Mathematics. 2012;11:-.
WSEAS Transactions on Mathematics
Print ISSN: 1109-2769, E-ISSN: 2224-2880
Volume 11, 2012
Application of a Generalized Bernoulli Sub-ODE Method for Finding Traveling Solutions of Some Nonlinear Equations
Author:
Abstract: In this paper, a generalized Bernoulli sub-ODE method is proposed to construct exact traveling solutions of nonlinear evolution equations. We apply the method to establish traveling solutions of the variant Boussinseq equations, (2+1)-dimensional NNV equations and (2+1)-dimensional Boussinesq and Kadomtsev-Petviashvili equations. As a result, some new exact traveling wave solutions are found.
Keywords:
Bernoulli sub-ODE method, traveling wave solutions, variant Boussinseq equations, NNV equations, Boussinesq and Kadomtsev-Petviashvili equations
Pages: - WSEAS Transactions on Mathematics, ISSN / E-ISSN: 1109-2769 / 2224-2880, Volume 11, 2012DOI: *As the DOI is a unique identifier, it is already available in the pdf version.
**The DOI link will be activated in the first midst of January 2026.
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