[1] Crank J., Free and Moving Boundary Problems, Clarendon Press, Oxford 1996.

[2] Mochnacki B., Suchy J.S, Methods in Computations of Foundry Processes, PFTA, Cracow 1995.

[3] Özişik M.N., Heat Conduction, Wiley & Sons, New York 1993.

[4] Voller V., Falcini F., Two exact solutions of a Stefan problem with varying diffusivity, Int. J. Heat Mass Transfer, Vol. 58, 2013, 80-85.

[5] Zhou Y., Wang Y., Bu W., Exact solution for a Stefan problem with latent heat a power of position, Int. J. Heat Mass Transfer, 2014, 69, 451-454.

[6] Furenes B., Lie B., Using event location in finite-difference methods for phase-change problems, Numer. Heat Transfer B, Vol. 50, 2006, 143-155.

[7] Voller V.R., Swaminathan C.R., General source-based method for solidification phase change, Numer. Heat Transfer B, Vol. 19, 1991, 175-189.

[8] Grzymkowski R., Hetmaniok E., Pleszczyński M., Słota D., A Certain Analytical Method Used for Solving the Stefan Problem, Thermal Science, Vol. 17, 2013, 635-642.

[9] Purlis E., Salvadori V., A moving boundary problem in a food material undergoing volume change – Simulation of bread baking, Food Research International, Vol. 43, 2010, 949-958.

[10] Natale M., Marcusa E., Tarzia, D., Explicit solutions for one-dimensional two-phase free boundary problems with either shrinkage or expansion, Nonlinear Anal.: Real World Appl., Vol. 11, 2010, 1946-1952.

[11] Yang Z., Sen M., Paolucci S., Solidification of a finite slab with convective cooling and shrinkage, Appl. Math. Modelling, Vol. 27, 2003, 733-762.

[12] Grzymkowski R., Kapusta A., Nowak I., Słota D., Numerical Methods. The Initial-Boundary Value Problems, WPKJS, Gliwice 2009 (in Polish).