**Regenerative Heat Treatment of Low Alloy Cast Steel**

Grzegorz Golański

20 Heat Treatment – Conventional and Novel Applications

Mendel, Brno, 1996.

ISBN 1-85312-818-X.

697-709.

*Mechanics*, Paris, 1994, pp. 411-416.

Wiley, 1996. ISBN 0-471-30460-3.

New York: Wiley, 1985. ISBN 0-471-08319-4.

Corporation, 1980. ISBN 0-891-16522-3.

1997. ISBN 0-521-43108-5.

(Czech Republic), 2007, pp. 229–230. ISBN 978-80-87012-06-2.

[12] Burggraf, O. R. An exact solution of the inverse problem in heat conduction theory and

[13] Imber, M.; Khan, J. Prediction of transient temperature distributions with embedded

[14] Lengford, D. New analytic solutions of the one-dimensional heat equation for temperature and heat flow rate both prescribed at the same fixed boundary (with applications to the phase change problem). *Q. Appl. Math*., 1967, Vol. 24, pp. 315-322. [15] Grysa, K.; Cialkowski, M. J.; Kaminski, H. An inverse temperature filed problem of the

[16] Sláma, L.; Raudenský, M.; Horský, J.; Březina, T.; Krejsa, J. *Evaluation of quenching test of rotating roll with unknown time constant of sensor using genetic algorithm*. Int. Conf.

[17] Raudenský, M.; Pohanka, M.; Horský, J. Combined inverse heat conduction method for highly transient processes. In *Advanced computational methods in heat transfer VII*,

[18] Dumek, V.; Grove, T.; Raudenský, M.; Krejsa, J. Novel approaches to the IHCP: Neural networks. In *Int. symposium on inverse problems - Inverse problems in Engineering* 

[19] Krejsa, J.; Sláma, L.; Horský, J.; Raudenský, M.; Pátiková, B. The comparison of traditional and non-classical methods solving the inverse heat conduction problem. In *Int. Conf. Advanced Computational Methods in Heat Transfer*, Udine, July 1996, pp. 451-460. [20] Pohanka, M.; Raudenský, M.; Horský, J. Attainment of more precise parameters of a mathematical model for cooling flat and cylindrical hot surfaces by nozzles. In *Advanced computational methods in heat transfer VI*. Madrid: WIT Press, 2000, pp. 627–635.

[21] Incropera, F. P.; DeWitt, D. P. *Fundamentals of Heat and Mass Transfer*. 4th ed. New York:

[25] Song, R.; Dhatt, G.; Cheikh, A. B. Thermo-mechanical finite element model of casting systems. *Int. J. for Numerical Methods in Engineering*, 1990, Vol. 30, pp. 579-599. [26] Comini, G.; Giudice, S. D.; Saro, O. A conservative alghorithm for multidimensional conduction phase change. *Int. J. for Numerical Methods in Engineering*, 1990, Vol. 30, pp.

[27] Beck, J. V.; Blackwell, B.; Charles, R. C. Inverse Heat Conduction: *Ill-posed Problems*.

[28] Pohanka, M. Limitation of thermal inverse algorithm and boundary conditions reconstruction for very fast changes on boundary. In *Engineering mechanics 2007*. Svratka

[29] Patankar, S. V. *Numerical Heat Transfer and Fluid Flow*. Hemisphere Publishing

[30] William, H. P.; Saul A. T.; William, T. V.; Brian, P. F. *Numerical Recipes in C*. 2nd ed.

[22] Kakac, S.; Yener, Y. *Heat Conduction*. New York: Hemisphere Publishing, 1985. [23] Poulikakos, D. *Conduction Heat Transfer*. Englewood Cliffs, NJ: Prentice-Hall, 1994. [24] Voller, V. R.; Swaminathan, C. R. Fixed grid techniques for phase change problems: A

review. *Int. J. for Numerical Methods in Engineering*, 1990, Vol. 30, pp. 875-898.

applications. *Int. J. Heat Transfer*, 1964, Vol. 86C, pp. 373-382.

theory of thermal stresses. *Nucl. Eng. Des*., 1981, Vol. 64, pp. 169-184.

Halkidiki: WIT Press, 2002, pp. 35–42. ISBN 1-85312-9062.

thermocouples. *Al AA J*., 1972, Vol. 10, pp. 784-789.

Additional information is available at the end of the chapter

http://dx.doi.org/10.5772/50505
