Analytical and Numerical Modelling of Strain and Strain Rate in Equal Channel Angular Pressing (ECAP)

Article Preview

Abstract:

Equal channel angular pressing (ECAP) is a convenient forming procedure among various severe plastic deformation processes. It is based on extruding material through specially designed entry and exit channel dies to produce an ultrafine grained microstructure. The properties of the materials obtained depend on the plastic deformation behaviour during ECAP, which is governed mainly by the die geometry, the material itself and the processing conditions. As the mechanical properties of the severely deformed material are directly related to the deformation history, understanding the phenomena associated with strain and strain rate development in the ECAP process is very important. In this study, the results of continuum modelling of ECAP are described in order to understand strain and strain developments. For this purpose, the results of modelling ECAP using the finite element method and analytical solution are presented for various geometric conditions. It was concluded that although deformation is nonuniform due to geometric effects, the strain and strain rate values obtained by the analytical solutions are not much different from the average results of the finite element method.

You might also be interested in these eBooks

Info:

Periodical:

Key Engineering Materials (Volumes 306-308)

Pages:

965-970

Citation:

Online since:

March 2006

Authors:

Export:

Price:

Permissions CCC:

Permissions PLS:

Сopyright:

© 2006 Trans Tech Publications Ltd. All Rights Reserved

Share:

Citation:

[1] R. Z. Valiev, R. K. Islamgaliev and I. V. Alexandrov, Prog. Mater. Sci. 45 (2000) 103.

Google Scholar

[2] I. V. Alexandrov, A. A. Dubravina, A. R. Kilmametov, V. U. Kazykhanov and R. Z. Valiev, Met. Mater. Inter. 9 (2003) 151.

DOI: 10.1007/bf03027271

Google Scholar

[3] M. Furukawa, Z. Horita and T. G. Langdon, Met. Mater. Inter. 9 (2003) 141.

Google Scholar

[4] D. H. Shin, J. Kim and K-T. Park, Met. Mater. Inter. 7 (2001) 431.

Google Scholar

[5] R. Z. Valiev, Met. Mater. Inter. 7 (2001) 413.

Google Scholar

[6] V. M. Segal, Mater. Sci. Eng. A197 (1995) 157.

Google Scholar

[7] Y. Iwahashi, J. Wang, Z. Horita, M. Nemoto and T. G. Langdon, Scripta Mater. 35 (1996) 143.

Google Scholar

[8] H. J. Cui, R. E. Goforth and K. T. Hartwig, JOM-e 50 (1998).

Google Scholar

[9] D. N. Lee, Scripta Mater. 43 (2000) 115.

Google Scholar

[10] S. L. Semiatin, D. P. Delo and E. B. Shell, Acta Mater. 48 (2000) 1841.

Google Scholar

[11] H. S. Kim, S. I. Hong and M. H. Seo, J. Mater. Res. 16 (2001) 856.

Google Scholar

[12] H. S. Kim, M. H. Seo and S. I. Hong, Mater. Sci. Eng. 291A (2001) 86.

Google Scholar

[13] H. S. Kim, J. Mater. Res. 17 (2002) 172.

Google Scholar

[14] S. C. Baik, Y. Estrin, H. S. Kim, R. Hellmig, Mater. Sci. Eng. 351A (2003) 86.

Google Scholar

[15] J. C. Werenskiold and H. J. Roven, in Nanomaterials by Severe Plastic Deformation, M. J. Zehetbauer and R. Z. Valiev eds. Wiley-VCH, Weinheim (2003) pp.591-596.

Google Scholar

[16] Hibbitt, Karlsson & Sorensen Inc., ABAQUS 5. 8.

Google Scholar