Determination of Material Parameters in the Chaboche Unified Viscoplasticty Model

Article Preview

Abstract:

An experimental programme of cyclic mechanical testing of a 316 stainless steel, at temperatures up to 600°C, under isothermal conditions, for the identification of material constitutive constants, has been carried out using a thermo-mechanical fatigue (TMF) test machine with induction coil heating. The constitutive model adopted is a modified Chaboche unified viscoplasticity model, which can deal with both cyclic effects, such as combined isotropic and kinematic hardening, and rate-dependent effects, associated with viscoplasticity. The characterisation of 316 stainless steel is presented and compared to results from cyclic isothermal tests. A least squares optimisation algorithm has been developed and implemented for determining the material constants in order to further improve the general fit of the model to experimental data, using the initially obtained material constants as the starting point in this optimisation process. The model predictions using both the initial and optimised material constants are compared to experimental data.

You might also be interested in these eBooks

Info:

Periodical:

Pages:

955-959

Citation:

Online since:

October 2009

Export:

Price:

Permissions CCC:

Permissions PLS:

Сopyright:

© 2009 Trans Tech Publications Ltd. All Rights Reserved

Share:

Citation:

[1] J.L. Chaboche and G. Rousselier: Journal of Pressure Vessel Technology , Vol. 105 (1983), pp.153-158.

Google Scholar

[2] J.L. Chaboche and G. Rousselier: Journal of Pressure Vessel Technology , Vol. 105 (1983), pp.159-164.

Google Scholar

[3] J. Tong, Z.L. Zhan and B. Vermeulen: International Journal of Fatigue , Vol. 26 (2004), No. 8, pp.829-837.

Google Scholar

[4] R. Mahnken and E. Stein: International Journal of Plasticity , Vol. 12 (1996), No. 4, pp.451-479.

Google Scholar

[5] Z. Zhan: A Study of Creep-Fatigue Interaction in a New Nickel-based Superalloy (Ph.D. University of Portsmouth, UK 2004), pp.120-152.

Google Scholar

[6] J. Schwertel and B. Schinke: Trans of the ASME, Journal of Engineering Material and Technology, Vol. 118 (1996), pp.273-280.

Google Scholar

[7] A.F. Fossum: Trans of the ASME, Journal of Engineering Material and Technology, Vol. 119 (1997), pp.337-345.

Google Scholar

[8] A.F. Fossum: Trans of the ASME, Journal of Engineering Material and Technology, Vol. 120 (1998), pp.7-12.

Google Scholar

[9] T.M. Inc: Matlab 7 Mathematics, (2008).

Google Scholar

[10] T.M. Inc: Optimisation Toolbox TM 4 User's Guide, (2008).

Google Scholar

[11] T.H. Hyde: High Temperature Technology , Vol. 6 (1988), No. 2, pp.51-61.

Google Scholar

[12] T.H. Hyde: High Temperature Technology , Vol. 4 (1986), No. 1, pp.25-29.

Google Scholar

[13] T.H. Hyde: Materials at High Temperatures, Vol. 14 (1997), No. 1, pp.27-35.

Google Scholar