[1] W. Alharbi, S. Petrovskii, Critical domain problem for the reaction-telegraph equation model of population dynamics, Mathematics, 6(4) (2018) 59, https://doi.org/10.3390/math6040059.
[2] N. Berwal, D. Panchal and C. L. Parihar, Haar wavelet method for numerical solution of telegraph equations, Italian Journal of Pure and Applied Mathematics, 33 (2013) 317-328.
[3] M. Dehghan, A. Shokri, A numerical method for solving the hyperbolic telegraph equation, Numerical Methods for Partial Differential Equations, 24 (2008) 1080-1093.
[4] T. M. Elzaki, E. Hilal and J. S. Arabia, Analytical solution for telegraph equation by modified of Sumudu transform “Elzaki transform”, Mathematical Theory and Modeling, 2 (2012) 104-111.
[5] P. C. Hansen, Analysis of discrete ill-posed problems by means of the L-curve , SIAM Review, 34 (1992) 561-580 .
[6] B. T. Johanson, D. Lesnic and T. Reeve, A method of fundamental solutions for the one-dimensional inverse Stefan problem, Applied Mathematical Modelling, 35 (2011) 4367-4378 .
[7] A. Kirsch, An Introduction to the Mathematical Theory of Inverse Problems, Springer, 2011.
[8] V. Isakov, Inverse Problems for Partial Differential Equations, Springer, 2006.
[9] A. I. Kozhanov, R. Safiullova, Determination of parameters in telegraph equation, Ufa Mathematical Journal, 9 (2017) 62-74.
[10] W. Liao, A computational method to estimate the unknown coefficient in a wave equation using boundary measurements, Inverse Problems in Science and Engineering, 19 (2011) 855-887.
[11] R. C. Mittal, R. Bhatia, Numerical solution of second order one dimensional hyperbolic telegraph equation by cubic B-spline collocation method, Applied Mathematics and Computation, 220 (2011) 496-506.
[12] K. Rashedi, A spectral method based on Bernstein orthonormal basis functions for solving an inverse Roseneau equation, Computational & applied Mathematics, 41 (2022) (In Press).
[13] K. Rashedi, Reconstruction of a time-dependent coefficient in nonlinear Klein–Gordon equation using Bernstein spectral method, Mathematical Methods in the Applied Sciences, 46 (2023) 1752-1771.
[14] K. Rashedi, A numerical solution of an inverse diffusion problem based on operational matrices of orthonormal polynomials, Mathematical Methods in the Applied Sciences, 44 (2021) 12980-12997.
[15] K. Rashedi and H. Adibi and M. Dehghan, Application of the Ritz-Galerkin method for recovering the spacewise-coefficients in the wave equation, Computer and Mathematics with Applications, 65 (2013) 1990-2008.
[16] K. Rashedi and F. Baharifard and A. Sarraf, Stable recovery of a space-dependent force function in a one-dimensional wave equation via Ritz collocation method, Journal of Mathematical Modeling, 10 (2022) 463-480.
[17] F. Torabi, R. Pourgholi, Numerical solution for solving inverse telegraph equation by extended cubic B-spline, International Journal of Nonlinear Analysis and Applications, (2022) In Press, https ://ijnaa.semnan.ac.ir/article7016.html
[18] T. Wei, M. Li, High order numerical derivatives for one-dimensional scattered noisy data, Applied Mathematics and Computation, 175 (2006) 1744-1759.
[19] J. Wen, M. Yamamoto, Reconstruction of a moving boundary from Cauchy data in one-dimensional heat equation, Inverse Problems in Science and Engineering, 17 (2009) 551–567.
[20] J. Wen and M. Yamamoto and T. Wei, Simultaneous determination of a time-dependent heat source and the initial temperature in an inverse heat conduction problem, Inverse Problems in Science and Engineering, 21 (2013) 485-499.
[21] S. A. Yousefi, Finding a control parameter in a onedimensional parabolic inverse problem by using the Bernstein Galerkin method, Inverse Problems in Science and Engineering, 17 (2009) 821-828.
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