Constitutive Modeling of Beta Titanium Alloy Ti-10V-4.5Fe-1.5Al during Hot Deformation Process

Article Preview

Abstract:

A constitutive model using dislocation density rate as an internal state variable has been proposed for hot working of β titanium alloy in this paper. The β phase was only taken into consideration during high temperature deformation. The solution strengthening and dislocation interaction were included in the constitutive equations. The strength coefficient was determined by equivalent vanadium content, Veq, which was calculated according to the alloy constituent. A Kocks-Mecking model was adopted to describe the variation of dislocation density. The constitutive relationship of a β titanium alloy Ti-10V-4.5Fe-1.5Al for high temperature deformation was established using the internal-state-variable based model. Model parameters were determined by the genetic algorithm based objective optimization method. The predicted results agree fairly well with the experimental value.

You might also be interested in these eBooks

Info:

Periodical:

Pages:

729-733

Citation:

Online since:

April 2012

Export:

Price:

Permissions CCC:

Permissions PLS:

Сopyright:

© 2012 Trans Tech Publications Ltd. All Rights Reserved

Share:

Citation:

[1] O.P. Karasevskaya, O.M. Ivasishin, S.L. Semiatin and Y.V. Matviychuk: Materials Science and Engineering A Vol. 354 (2003), pp.121-132.

DOI: 10.1016/s0921-5093(02)00935-8

Google Scholar

[2] V.V. Balasubrahmanyam and Y.V.R.K. Prasad: Materials Science and Engineering A Vol. 336 (2002), pp.150-158.

Google Scholar

[3] N.G. Jones, R.J. Dashwood, D. Dye and M. Jackson: Materials Science and Engineering A Vol. 490 (2008), pp.369-377.

Google Scholar

[4] I. Weiss and S.L. Semiatin: Materials Science and Engineering A Vol. 243 (1998), pp.46-65.

Google Scholar

[5] M.F. Horstemeyer and D.J. Bammann: International Journal of Plasticity Vol. 26 (2010), pp.1310-1334.

Google Scholar

[6] B. Esteban P: International Journal of Plasticity Vol. 14 (1998), pp.319-353.

Google Scholar

[7] J. Lin, Y. Liu, D. Farrugia and M. Zhou: Philosophical Magazine Vol. 85 (2005), p.1967-(1987).

Google Scholar

[8] J. Luo, M. Li, X. Li and Y. Shi: Mechanics of Materials Vol. 42 (2010), pp.157-165.

Google Scholar

[9] X.G. Fan and H. Yang: International Journal of Plasticity Vol. 27 (2011), pp.1833-1852.

Google Scholar

[10] N.G. Jones, R.J. Dashwood, D. Dye and M. Jackson: Metallurgical and Materials Transactions A Vol. 40A (2009).

Google Scholar

[11] H. Mecking, U.F. Kocks and C. Hartig: Scripta Materialia Vol. 35 (1996), pp.465-471.

DOI: 10.1016/1359-6462(96)00137-6

Google Scholar

[12] R. Stoller and S. Zinkle: Journal of Nuclear Materials Vol. 283 (2000), pp.349-352.

Google Scholar

[13] E. Nes, T. Pettersen and K. Marthinsen: Scripta Materialia Vol 43 (2000), pp.55-62.

DOI: 10.1016/s1359-6462(00)00363-8

Google Scholar

[14] S. Nemat-Nasser, W.G. Guo and D.P. Kihl: Journal of the Mechanics and Physics of Solids Vol. 49 (2001), pp.1823-1846.

Google Scholar

[15] I.J. Beyerlein and C.N. Tomé: International Journal of Plasticity Vol. 24 (2008), pp.867-895.

Google Scholar

[16] S. Semiatin, F. Montheillet, G. Shen and J. Jonas: Metallurgical And Materials Transactions A Vol. 33 (2002), pp.2719-2727.

Google Scholar

[17] P. Vo, M. Jahazi, S. Yue and P. Bocher: Materials Science and Engineering A Vol. 447 (2007), pp.99-110.

Google Scholar

[18] Y. Varshni: Physical Review B Vol. 2 (1970), p.3952.

Google Scholar

[19] U.F. Kocks and H. Mecking: Progress in Materials Science Vol. 48 (2003), pp.171-273.

Google Scholar

[20] Y. Estrin, L. Toth, A. Molinari and Y. Brechet: Acta Materialia Vol. 46 (1998), pp.5509-5522.

Google Scholar

[21] S.L. Semiatin and T.R. Bieler: Acta Materialia Vol. 49 (2001), pp.3565-3573.

Google Scholar

[22] J. Lin and J. Yang: International Journal of Plasticity Vol. 15 (1999), pp.1181-1196.

Google Scholar