The Use Of Chebyshev Cardinal Functions For Solution Of The Second‐order One‐dimensional Telegraph Equation
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Chebyshev Spectral Collocation Method for Computing Nu
tion. A numerical scheme is developed in  to solve the one-dimensional hyperbolic telegraph equation using collocation points  and approximating the solution using a thin plate splines radial basis function. Another numerical method is presented in  to solve the one-dimensional hyperbolic telegraph equation using Chebyshev cardinal
Research Article A Collocation Method for Numerical Solution
Dehghan and Lakestani [ ] used the Chebyshev cardinal functions, whereas Saadatmandi and Dehghan [ ]used the Chebyshev tau method for expanding the approximate solution of one-dimensional telegraph equation. Mohebbi and Dehghan [ ] reported a higher order compact ni te di erence approximation of fourth order in space and used
A Solution to the Telegraph Equation by Using DGJ Method
second-order linear hyperbolic equation, Dehgan and Lakestani  used a numerical technique consisting of expand-ing the approximate solution as the elements of Chebyshev cardinal functions. Biazar et al.  applied the variational iteration method to obtain an approximate solution of the telegraph equation. Saadatmandi and Dehghan [12
ARTICLE IN PRESS
Second-order hyperbolic telegraph equation Radial basis functions (RBFs) abstract In this paper, we use a numerical method based on the boundary integral equation (BIE) and an application of the dual reciprocity method (DRM) to solve the second-order one space-dimensional hyperbolic telegraph equation.
Dehghan, M., Lakestani, M., The use of Chebyshev cardinal functions for solution of the second-order one-dimensional telegraph equation Numerical Methods for Partial Differential Equations 25 (4) (2009) 931-938 14 Lakestani, M., Dehghan, M., Numerical solution of Fokker-planck equation using the cubic B-spline scaling functions Numerical Methods