[3] Rubinsteĭn L.I. (1979), The Stefan problem: Comments on its present state, Journal of the Institute of Mathematics and its Applications, 24, 259-277. [4] Grzymkowski R., Slota D. (2006), One-phase inverse Stefan problem solved by Adomain decomposition method, Computers & Mathematics with Applications, 51, 33-40. [5] Johansson B.T., Lesnic D., Reeve T. (2011), A method of fundamental solutions for the one-dimensional inverse Stefan problem, Applied Mathematical Modelling, 35, 4367-
4378. [6] Murio D.A. (2002), Mollification and space marching, in: K. Woodbury (Ed.), Inverse Engineering Handbook, CRC Press. [7] Garshasbi M., Reihani P., Dastour H. (2012), A stable numerical solution of a class of semi-linear Cauchy problems, Journal of Advanced Research in Dynamical and Control Systems, 4, 56-67. [8] Murio D.A., (1993), The Mollification Method and the Numerical Solution of Ill-Posed Problems, John Wiley and Sons, New York. [9] Anderssen B., de Hogg F., Hegland M. (1998), A
stable finite difference ansatz for higher order differentiation of nonexact data, Bulletin of the Australian Mathematical Society, 58, 223-232. [10] Ang D.D., Pham Ngoc Dinh A., Tranh D. (1996), An inverse Stefan problem: identification of boundary value, Journal of Computational and Applied Mathematics, 66, 75-84. [11] Beck J.V., Blackwell B., C.R.S.C. Jr. (1985), Inverse Heat Conduction, John Wiley-Interscience Publication, New York. [12] Garshasbi M., Damirchi J., Reihani P. (2010), Parameter
estimation in an inverse initial-boundary value problem of heat equation, Journal of Advances in Differential Equations, 2, 49-60. [13] Murio D.A., Paloschi J.R. (1988), Combined mollification-future temperatures procedure for solution of inverse heat
conduction problem, Journal of Computational and Applied Mathematics, 23, 235-244. [14] Murio D.A., Yi ZH. (2002), Source Term Identification in 1-D IHCP, Computers & Mathematics with Applications, 47, 1921-1933
)