Flow Curve Modelling of an Austenitic Stainless Steel at High Temperatures Starting from the One-Parameter Model of Strain Hardening

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The flow curves of an austenitic stainless steel deformed at temperatures 700-1000°C with strain rates 10-5-10-2 s-1 were modelled with the Voce equation. The parameters needed to draw the Voce equation, are the saturation stress σV that defines the height of the flow curve, the critical strain εC that defines the velocity to achieve σV, and the stress σo, namely the back-extrapolated flow stress to zero strain. A modified strain hardening analysis based on the one-parameter model was used to analyze the strain hardening rate dσ/dε vs. the flow stress σ in order to obtain σV and εC. The modified approach was based on the assumption that the dislocation multiplication component of strain hardening was temperature and strain rate dependent through the thermal activation term s of flow stress. A parameter s’ proportional to s was obtained from the strain hardening analysis and a relationship between s’ and temperature and strain rate was found. Relationships between σV, σo, εC and s’ were finally established and at this stage the Voce equation could reproduce the experimental flow curves at any imposed deformation conditions of temperature and strain rate.

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Materials Science Forum (Volumes 706-709)

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1361-1366

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January 2012

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© 2012 Trans Tech Publications Ltd. All Rights Reserved

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[1] – Kocks UF, Mecking H. Prog Mater Sci 2003; 48: 171.

Google Scholar

[2] – Nes E. Prog Mater Sci 1998; 41: 129.

Google Scholar

[3] – Voce E. J Inst Met 1948; 74: 537.

Google Scholar

[4] – Cabrera Puchi ES. Mat Sci and Tech 2001; 17: 155.

Google Scholar

[5] – Jonas JJ, Quellenec X, Jiang L, Martin E. Acta Mat 2009; 57: 2748.

Google Scholar

[6] – Submitted for publication.

Google Scholar

[7] – Frost HJ, Ashby MF. Deformation Mechanism Maps. Oxford: Pergamon Press, (1982).

Google Scholar

[8] – Challenger KD, Moteff J. Metall Trans 1973; 4: 749.

Google Scholar

[9] – Samuel KG, Mannan SL, Rodriguez P. Acta Metall 1988; 36: 2323.

Google Scholar