A Computational Model for Phase Transformation-Temperature-Distortion Coupling of AISI 5120 Steel

Abstract:

A coupled model for predicting phase transformation, temperature, and distortion of AISI 5120 steel occurring during heat treatment process has been developed. The phase transformation kinetic models were made using Johnson-Mehl-Avrami equation and the additivity rule based on theoretical thermodynamic model and experimental dilatometric data. Especially, the transformation strains measured during cooling were converted to the volume fraction of each phase for the kinetic models using a relation between transformation strain and atomic volume change. The heat transfer coefficients in quench media were calculated by inverse method of the heat transfer equation to the measured surface temperature history. To predict the temperature and distortion accurately, the thermal and mechanical data were used as a function of temperature and each phase based on the experimental data. The coupled model for phase transformation, temperature, and distortion has been implemented in the commercial finite element software ABAQUS as user subroutines. The calculated results by the coupled model were compared with the experimental ones.

• Periodical: Solid State Phenomena (Volume 118)
• Pages: 387-392
• DOI: https://doi.org/10.4028/www.scientific.net/SSP.118.387
• Online since: December 2006
• Authors: Seok Jae Lee, Young-Kook Lee
• Keywords: AISI 5120 Steel, Distortion, Heat Transfer, Modeling, Phase Transformation Kinetics

References

[1] S. Sjostrom: Mat. Sci. Tech., Vol. 1 (1985), p.823.

[2] T. Inoue, K. Arimoto and D. Ju: International Conference on Computer-assisted Materials Design and Process Simulation, Tokyo (1993), p.159.

[3] T. Thors: Scandinavian J. of Metall., Vol. 27 (1998), p.159.

[4] S. Denis, P. Archambault, C. Aubry, A. Mey, J. Ch. Louin and A. Simon: J. Phys. IV France, Vol. 9 (1999), p.323.

[5] O. Kwon: ISIJ Int., Vol. 32 (1992), p.350.

[6] H.N. Han, J.K. Lee, H. Kim and Y. Jin: J. Mater. Proc. Tech., Vol. 128 (2002), p.216.

[7] ABAQUS 6. 4-1. Hibbitt, Karlsson & Sorensen, Inc.; (2003).

[8] J.S. Kirkaldy and E.A. Gaganis: Metall. Trans. A., Vol. 9A (1978), p.495.

[9] J.S. Kirkaldy, B.A. Thomson, and E.A. Baganis: Hardenability Convepts with Applications to Steel, D.V. Doane and J.S. Kirkaldy, eds., AIME, New York, NY (1977), p.173.

[10] K. Hashiguchi, J.S. Kirkaldy, T. Fukuzumi, and V. Pavaskar: CALPHAD, Vol. 8 (1984), p.173.

[11] Y.K. Lee and M.T. Lusk: Metall. Mater. Trans. A, Vol. 30A (1999), p.2325.

[12] Themo-Calc software, Stockholm Technology Park, Sweden, http: /www. thermocalc. se.

[13] W.A. Johnson and R.F. Mehl: Trans. AIME, Vol. 135 (1939), p.416.

[14] M. Avrami: J. Chem. Phys., Vol. 7 (1939), p.1103.

[15] M. Avrami: J. Chem. Phys., Vol. 8 (1940), p.212.

[16] M.T. Lusk and H.J. Jou: Metall. Trans. A, Vol. 28A (1997), p.287.

[17] Y. K Lee: J. of Mater. Sci. Letters, Vol. 21 (2002), p.1253.

[18] C. Capdevila, F. G. Caballero, and C. Garcia de Andres: ISIJ Int., Vol. 42 (2002), p.894.

[19] W. H. Harris and M. Cohen: Trans AIME, Vol. 180 (1949), p.447.

[20] D. P. Koistinen and R. E. Marburger: Acta Met., Vol. 7 (1959), p.59.

[21] M. Umemoto and W. S. Owen: Met. Trans., Vol. 5 (1974), p. (2041).

[22] C. Zener: Trans. AIME, Vol. 167 (1946), p.550.

[23] M. Hillert: Jermkont. Ann., Vol. 141 (1957), p.557.