C. D. Acosta, C. E. Mejia, Stabilization of explicit methods for convection diffusion equations by discrete mollifi-
cation, Comput. Math. Appl., 55 (2008), 368–380.
 J. V. Beck, B. Blackwell, C.R. St Clair Jr., Inverse Heat Conduction: Ill-Posed Problems, John Wiley and Sons,
New York, (1985).
 J. V. Beck, Surface heat flux determination using an integral method, Nucl. Eng. Des., 7 (1968), 170–178.
 J. R. Cannon, The One-Dimensional Heat Equation, Addison-Wesley, Menlo Park, CA, (1984).
 J. R. Cannon, P. Duchateau, An inverse problem for a nonlinear diffusion equation, SIAM J. Appl. Math., 39
(2) (1980), 272–289.
 C. Coles, D. A. Murio, Identification of Parameters in the 2-D IHCP, Comput. Math. Appl., 40 (2000) 939–956.
 G. A. Doral, D. A. Tortorellit, Transient inverse heat conduction problem solutions via Newton’s method, Int. J.
Heat Mass Transfer., 40 (17) (1997), 4115–4127.
 A. Friedman, Partial Differential Equations of Parabolic Type, Prentice-Hall, Englewood Cliffs, N.J., (1964).
 M. Garshasbi, H. Dastour, Estimation of unknown boundary functions in an inverse heat conduction problem
using a molified marching scheme, Numer. Algorithms., 68 (2015), 769–790.
 J. M. Gutierrez, J. A. Martin, A. Corz, A sequential algorithm of inverse heat conduction problems using singular
value decomposition, Int. J. Therm. Sci., 44 (2005), 235–244.
 P. C. Hansen, The truncated SVD as a method for regularization, BIT Numer. Math., 27 (4) (1987), 534–553.
 P. C. Hansen, Rank-deficient and Discrete Ill-posed Problems: Numerical Aspects of Linear Inversion, SIAM
Monographs on Mathematical Modeling and Computation. Society for Industrial and Applied Mathematics
(SIAM), Philadelphia, PA, (1998).
 D. N. Hao, A mollification method for ill-posed problems, Numer. Math., 68 (1994), 469–506.
 D. N. Hao, N. T. Thanh, H. Sahli , Splitting-based conjugate gradient method for a multi-dimensional linear
inverse heat conduction problem, J. Comput. Appl. Math., 232 (2009), 361–377.
 C. C. Ji, P. C. Tuan, H. Y. Jang, A recursive least-squares algorithm for on-line 1-D inverse heat conduction
estimation, Int. J. Heat Mass Transfer., 40 (9) (1997), 2081–2096.
 C. E. Mejia, D. A. Murio, Numerical solution of generalized IHCP by discrete mollification, Comput. Math. Appl.,
32 (2) (1996), 33–50.
 C. E. Mejia, D. A. Murio, Mollified hyperbolic method for coefficient identification problems, Comput. Math.
Appl., 26 (5) (1993), 1–12.
 C. E. Mejia, C. D. Acosta, K. I. Saleme, Numerical identification of a nonlinear diffusion coeficient by discrete
mollification, Comput. Math. Appl., 62 (2011), 2187–2199.
 D. A. Murio, Mollification and space marching, In: Woodbury, K (ed.) Inverse Engineering Handbook. CRC
 M. N. Ozisik, Heat Conduction, Wiley, NewYork, (1980).
 M. Prudhomme, T. H. Nguyen, On the iterative regularization of inverse heat conduction problems by conjugate
gradient method, Int. Comm. Heat Mass Transfer., 25 (7) (1998), 999–1108.
 J. R. Shenefelt, R. Luck, R. P. Taylor, J. T. Berry, Solution to inverse heat conduction problems employing
singular value decomposition and model reduction, Int. J. Heat Mass Transfer., 45 (2002), 67–74.
 A. N. Tikhonov, On the regularization of ill-posed problems, Dokl. Akad. Nauk SSSR, 153 (1963), 49–52.
 A. N. Tikhonov, On the solution of ill-posed problems and the method of regularization, Dokl. Akad. Nauk SSSR,
151 (1963), 501–504.
 A. N. Tikhonov, V. Arsenin, F. John, Solutions of ill-posed problems, Wiley, (1977).