A method based on meshless approach for the numerical solution of the two‐space dimensional hyperbolic telegraph equation
In the current article, we investigate the RBF solution of second‐order two‐space
dimensional linear hyperbolic telegraph equation. For this purpose, we use a combination of
boundary knot method (BKM) and analog equation method (AEM). The BKM is a meshfree,
boundary‐only and integration‐free technique. The BKM is an alternative to the method of
fundamental solution to avoid the fictitious boundary and to deal with low accuracy, singular
integration and mesh generation. Also, on the basis of the AEM, the governing operator is …
dimensional linear hyperbolic telegraph equation. For this purpose, we use a combination of
boundary knot method (BKM) and analog equation method (AEM). The BKM is a meshfree,
boundary‐only and integration‐free technique. The BKM is an alternative to the method of
fundamental solution to avoid the fictitious boundary and to deal with low accuracy, singular
integration and mesh generation. Also, on the basis of the AEM, the governing operator is …
In the current article, we investigate the RBF solution of second‐order two‐space dimensional linear hyperbolic telegraph equation. For this purpose, we use a combination of boundary knot method (BKM) and analog equation method (AEM). The BKM is a meshfree, boundary‐only and integration‐free technique. The BKM is an alternative to the method of fundamental solution to avoid the fictitious boundary and to deal with low accuracy, singular integration and mesh generation. Also, on the basis of the AEM, the governing operator is substituted by an equivalent nonhomogeneous linear one with known fundamental solution under the same boundary conditions. Finally, several numerical results and discussions are demonstrated to show the accuracy and efficiency of the proposed method. Copyright © 2012 John Wiley & Sons, Ltd.
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