Slip Induced Strain Rate Sensitivity for Superplastic Material?

Article Preview

Abstract:

The conventional consensus has it that the magnitude of the strain rate sensitivity observed in superplastic materials is linked with grain boundary sliding. The grain boundary sliding mechanism is thought to theoretically produce a strain rate sensitivity exponent of 0.5, which is in good agreement with experimental data. The present paper argues that a rate sensitivity of 0.5 can be generated by dislocation slip under certain temperature and strain rate regimes that overlap with conditions representative of superplasticity. A physically based slip model that links the relevant microstructural parameters to the macroscopic strain rate is proposed.

You might also be interested in these eBooks

Info:

Periodical:

Pages:

31-36

Citation:

Online since:

December 2012

Export:

Price:

Permissions CCC:

Permissions PLS:

Сopyright:

© 2013 Trans Tech Publications Ltd. All Rights Reserved

Share:

Citation:

[1] Hazzledine, P.M. & Newbury, D.E., Grain Boundary Structure and Properties, Ed's G.A. Chadwick & D.A. Smith, Academic Press, pp.235-264 (1976).

Google Scholar

[2] Dieter, G.E. Mechanical Metallurgy, McGraw-Hill Int. Book Co., 2nd Ed (1981).

Google Scholar

[3] Raj, R. & Ghosh, A.K.; Acta Metall., Vol. 29, pp.283-292 (1981).

Google Scholar

[4] Langdon, T.G., Grain Boundary Sliding Revisited: Developments in Sliding over Four Decades, J. Mater. Sci, 41, pp.597-609 (2006).

DOI: 10.1007/s10853-006-6476-0

Google Scholar

[5] Ball, A. & Hutchinson, M.M., Met. Sci, J., Vol. 3, pp.1-7 (1969).

Google Scholar

[6] Mukherjee, A.K., Mater. Sci. Eng., Vol. 8, pp.83-89, (1971).

Google Scholar

[7] Friedel, J., Dislocations, International Series of Monographs on Solid State Physics, Ed's R. Smoluchowski & N. Kurti, Pub. Pergamon Press, pp.278-279 (1964).

Google Scholar

[8] Arieli, A. & Mukherjee, A.K., Met. Trans. A., Vol. 13A, pp.717-732 (1982).

Google Scholar

[9] Springarn, J.R. & Nix, W.D., Acta Metall., Vol. 27, pp.171-177 (1979).

Google Scholar

[10] Weertman, J., Journal of Applied Physics, Vol. 28, 10, pp.1185-1189 (1957).

Google Scholar

[11] Mulyadi, M.; Rist, M.; Edwards, L.; Brooks, J. W. and Wilson, A. F. (2007). A hot deformation model for two-phase titanium alloys based on an internal state-variable approach, In: Niinomi, M.; Akiyama, S.; Ikeda, M.; Hagiwara, M. and Maruyama, K. eds. Ti-2007 Science and Technology. Sendai, Japan: The Japan Institute of Metals, p.315–318.

Google Scholar

[12] Basoalto, H.C., J.W. Brooks and Di Martino, I., Multi-Scale Microstructure Modelling for Nickel-Based Superalloys, Journal Materials Science and Technology, Vol. 25, 2, pp.221-227 (2009).

DOI: 10.1179/174328408x382578

Google Scholar

[13] Basoalto, H.C, Sondhi, S.K., Dyson, B.F., and McLean, M., A Generic Microstructure-Explicit Model of Creep in Nickel-Based Superalloys, in Superalloys 2004, eds. Pollock, T.M. et al., p.897 (2004).

DOI: 10.7449/2004/superalloys_2004_897_906

Google Scholar

[14] Dyson, B.F., Microstructure based creep constitutive model for precipitate strengthened alloys: theory and application, Materials Science and Technology, Vol 25, 2, pp.213-220 (2009).

DOI: 10.1179/174328408x369348

Google Scholar

[15] Lee, S.Y., Taguchi, O., Iijima, Y., Diffusion of Aluminium in b-Titanium, Materials Transactions, Vol. 51, No. 10, pp.1809-1813 (2010).

Google Scholar