A numerical method for solving the hyperbolic telegraph equation

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The use of He's variational iteration method for solving the telegraph and fractional telegraph equations (2011, methodology): “Authors of [13] developed a numerical scheme to solve this hyperbolic telegraph equation using collocation points and approximating directly the solution using the thin plate splines radial basis function.”
Solution of the second-order one-dimensional hyperbolic telegraph equation by using the dual reciprocity boundary integral equation (DRBIE) method (2010, methodology): “The exact solution by [29,32] is uðx; tÞ 1⁄4 expð tÞsinðxÞ: ð3:3Þ”
The use of Chebyshev cardinal functions for solution of the second‐order one‐dimensional telegraph equation (2009, methodology): “A numerical scheme is developed in [10] to solve the one-dimensional hyperbolic telegraph equation using the collocation points [9] and approximating the solution using thin plate splines radial basis function.”
Numerical solution of fractional telegraph equation by using radial basis functions (2014, methodology): “The presented method is coupled of the radial basis functions and finite difference scheme as is handled in [1] [2] [5] [9] [10].”