In this paper, non-polynomial spline method for solving the generalized regularized long wave (GRLW) equation are
presented. In this paper, we take deferent spline functions. The stability analysis using Von-Neumann technique shows the scheme is
marginally stable. To test accuracy the error normsL2, L∞ are computed. Also, the change in conservation quantities are evaluated
which are found to be very small. To illustrate the applicability and efficiency of the basis, we compare obtained numerical results
with other existing recent methods. Moreover, interaction two and three solitary waves are shown. The development of the Maxwellian
initial condition into solitary waves is also shown and we show that the number of solitons which are generated from the Maxwellian
initial condition can be determined
Other ID | JA27SJ29SB |
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Journal Section | Research Article |
Authors | |
Publication Date | June 1, 2017 |
Published in Issue | Year 2017 Volume: 2 Issue: 2 |