Variable Separation of (2+1)-Dimensional General Sasa-Satsuma System Obtained by Extended Tanh Approach

By using this method, an explicit numerical solution is calculated in the form of a convergent power series with easily computable components.. To illustrate the application of

Unlike classical techniques, the homotopy perturbation method leads to an analytical approximate and to exact solutions of the nonlinear equations easily and elegantly

Starting from a projective equation and a linear variable separation approach, some solitary wave solutions with arbitrary functions for the (2+1)-dimensional breaking soliton

Furthermore, using the associated vector fields of the obtained symmetry, we give out the reductions by one-dimensional and two-dimensional subalgebras, and some explicit solutions

Furthermore, using the associated vector fields of the obtained symmetry, we give out the reductions by one-dimensional and two-dimensional subalgebras, and some explicit solutions

Key words: Conditional Similarity Reduction Method; (2+1)-Dimensional Dispersive Long-Water Wave System; Exact Solutions; Localized Excitations. PACS numbers:

Key words: Conditional Similarity Reduction Method; (2+1)-Dimensional Dispersive Long-Water Wave System; Exact Solutions; Localized Excitations.. PACS numbers:

64a, 309 – 314 (2009); received March 31, 2008 / revised September 29, 2008 With an extended mapping approach and a linear variable separation approach, a series of solutions