Flow Stress Model Based on Internal Variables

Article Preview

Abstract:

In the paper a flow stress model based on internal variables is shortly presented. The multiplicative model contains three parts. In the model, the normalized dislocation density ρm was considered, as a strain function only, independently to the strain rate and the temperature. Influence of varying processing conditions (the strain rate and the temperature) is introduced as a factor. The first one is a model of so called master curve. It is an internal variable model based on dislocation density and its output value strongly depends on strain and very weakly on temperature and strain rate. The second factor introduces varying deformation conditions. Changes of flow stress do not occur instantly with the change of deformation conditions, but it requires some strain for transition. The third part considers influence of recrystallization. The results of the model parameters identification and verification in varying deformation conditions are presented in this paper.

You might also be interested in these eBooks

Info:

Periodical:

Pages:

200-204

Citation:

Online since:

July 2013

Export:

Price:

[1] D. Svyetlichnyy: Arch. Metall. Vol. 45 (2000), p.435.

Google Scholar

[2] U.F. Kocks: J. Eng. Mater. Technol. Vol. 98 (1976), p.76.

Google Scholar

[3] W. Roberts, in: Deformation Processing and Structure, edited by G. Krauss, ASM, Metals Park, OH, 1984, p.210–269.

Google Scholar

[4] A. Yoshie, H. Morikawa and Y. Onoe: Trans. ISIJ Vol. 27 (1987), p.425.

Google Scholar

[5] Y. Bergstrom: Mater. Sci. Eng. Vol. 5 (1969/70), p.193.

Google Scholar

[6] Y. Estrin and H. Mecking: Acta Metall. Vol. 29 (1984), p.57.

Google Scholar

[7] U.F. Kocks and H. Mecking: Prog. Mater. Sci. Vol. 48 (2003), p.171.

Google Scholar

[8] Y. Estrin, L.S. Toth, A. Molinari and Y. Breachet: Acta Mater. Vol. 46 (1998), p.5509.

Google Scholar

[9] F. Roters, D. Raabe and G. Gottstein: Acta Mater. Vol. 48 (2000), p.4181.

Google Scholar

[10] P. Van Houtte, A. Van Bael and M. Seefeldt: Mater. Sci. Forum Vol. 550 (2007), p.13.

Google Scholar

[11] R. Sandström and R. Langeborg: Acta Metall. Vol. 23 (1975), p.387.

Google Scholar

[12] C.M. Sellars and W.J.McG. Tegart: Sci. Rev. Met. Vol. 63 (1966), p.731 (in French)

Google Scholar

[13] S.B. Davenport, N.J. Silk, C.N. Spark and C.M. Sellars: Mat. Sci. Technol. Vol. 16 (2000), p.539

Google Scholar

[14] D. S. Svyetlichnyy: ISIJ Int. Vol. 45 (2005), p.1187.

Google Scholar

[15] D. S. Svyetlichnyy: Mater. Sci. Technol. Vol. 25 (2009), p.981.

Google Scholar

[16] J. Nowak, D. Svyetlichny and Ł. Łach: Appl. Mech. Mater. Vol. 117–119 (2011), p.582.

Google Scholar

[17] D.S. Svyetlichnyy, J. Majta and J. Nowak: submitted to Mater. Sci. Eng. A (2013).

Google Scholar

[18] D.S. Svyetlichnyy: Comput. Mater. Sci. Vol. 50 (2010), p.92.

Google Scholar

[19] D.S. Svyetlichnyy: ISIJ Int. Vol. 52 (2012), p.559.

Google Scholar

[20] D.S. Svyetlichnyy: Comput. Mater. Sci. Vol. 60 (2012), p.153.

Google Scholar

[21] D.S. Svyetlichnyy, J. Nowak, A.I. Mikhalyov, V. Pidvysotskyy and Ł. Łach: Steel Res. Int. Vol. Spec. Ed. (2012), p.1155.

Google Scholar