[1] A. H. Nayfeh, Introduction to Perturbation Techniques, Wiley, New York, 1993.
[2] E. R. Doolan, J. J. H. Miller and W. H. A. Schilders, Uniform Numerical Methods for Problems with Initial and Boundary Layers, Boole Press, Dublin, 1980.
[3] I. G. Amiraliyeva, Uniform difference scheme on the singularly perturbed system, Appl. Math. 3 (2012), 1029-1035.
[4] H. G. Roos, M. Stynes and L. Tobiska, Numerical Methods for Singularly Perturbed Differential Equations, Convection Diffusion and Flow Problems, Springer-Verlag, Berlin, 1996.
[5] G. M. Amiraliyev and H. Duru, A uniformly convergent finite difference method for an initial value problem, Appl. Math. Mech. 20(4) (1999), 363-370.
[6] G. M. Amiraliyev, The convergence of a finite difference method on layer-adapted mesh for a singularly perturbed system, Appl. Math. Comput. 162 (2005), 1023-1034.
[7] P. A. Farrell, A. F. Hegarty, J. J. H. Miller, E. O’Riordan and G. I. Shishkin, Robust Computational Techniques for Boundary Layers, Chapman-Hall/CRC, New York, 2000.
[8] R. E. O’Malley, Singular Perturbations Methods for Ordinary Differential Equations, Springer-Verlag, New York, 1991.
[9] Srinivasan Natesan and Briti Sundar Deb, A robust computational method for singularly perturbed coupled system of reaction-diffusion boundary-value problems, Appl. Math. Comput. 188 (2007), 353-364.
[10] S. Hemavathi, T. Bhuvaneswari, S. Valarmathi and J. J. H. Miller, A parameter uniform numerical method for a system of singularly perturbed ordinary differential equations, Appl. Math. Comput. 191 (2007), 1-11.
[11] Zhongdi Cen, Aimin Xu and Anbo Le, A second-order hybrid finite difference scheme for a system of singularly perturbed initial value problems, J. Comput. Appl. Math. 234 (2010), 3445-3457. |