Modeling of TWIP Steel Tensile Behavior with Crystal Plasticity Finite Element Method

Yuan Yuan Wang; Xin Sun; Yan Dong Wang; Xiao Hua Hu; Hussein M. Zbib

doi:10.4028/www.scientific.net/AMR.926-930.162

Paper Titles

Magnetic Composite Microspheres of Cassava Starch: Preparation and Characterization
p.145

Matching Plugging Technology for GSY High-Water Swelling Diagenetic Powder
p.150

Measuring the W-J Parameter of Graphite via a Pressure-Jump Method
p.154

Metal Ions on the Membrane Bioreactor in the Slow Progress of Membrane Fouling Studies
p.158

Modeling of TWIP Steel Tensile Behavior with Crystal Plasticity Finite Element Method
p.162

Nanosized Zirconium Dioxide Particles as an Efficient Sorbent for Lead Removal in Waters
p.166

Noninvasive Detection of Concealed Complex Mixed Solution Using Raman Spectroscopy
p.170

Pectin Extraction from Potato Residues by Different Methods of Salting out and Process Optimization
p.174

Photodegradation Characterizations of Gaseous Dichloromethane by the CdS/TiO₂/ACFs Composites
p.178

HomeAdvanced Materials ResearchAdvanced Materials Research Vols. 926-930Modeling of TWIP Steel Tensile Behavior with...

Modeling of TWIP Steel Tensile Behavior with Crystal Plasticity Finite Element Method

Abstract:

We developed a plane-strain crystal plasticity finite element (CPFE) numerical model to predict the tensile behavior of twinning-induced plasticity (TWIP) steel with both slip and mechanical twinning as the main deformation modes. Our CPFE model may not only predict well the tensile stress versus strain (S-S) curve but also capture the variation in the volume fraction of twins with a reasonable accuracy. The nucleation of mechanical twin is obviously controlled by the stress concentration. At the same time, the growth of twin may either lead to a stress relaxation in the matrix or cause a local stress concentration around twin, which depends on the deformation condition.

You might also be interested in these eBooks

Progress in Applied Sciences, Engineering and Technology

View Preview

Info:

Periodical:

Advanced Materials Research (Volumes 926-930)

Pages:

162-165

DOI:

https://doi.org/10.4028/www.scientific.net/AMR.926-930.162

Citation:

Cite this paper

Online since:

May 2014

Authors:

Yuan Yuan Wang, Xin Sun, Yan Dong Wang, Xiao Hua Hu, Hussein M. Zbib

Keywords:

Finite Element Method (FEM), Local Stress, Mechanical Twinning, TWIP Steel

Export:

RIS, BibTeX

Price:

Permissions:

Request Permissions

Сopyright:

References

[1] A. Prakash, S.M. Weygand and H. Riedel: Computational Materials Science, Vol. 45 (2009), No. 3, pp.744-750.

Google Scholar

[2] M. Tsuyoshi, A. Kazuya, T. Yuichi and K. Mitsutoshi: Computational Material Science, Vol. 47 (2009), No. 2, pp.448-455.

Google Scholar

[3] P. Thamburaja, H. Pan and F.S. Chau: International Journal of Plasticity, Vol. 25 (2009), No. 11, pp.2141-2168.

Google Scholar

[4] M.R. Barnett, N. Stanford, A. Ghaderi and F. Siska: ActaMaterialia, Vol. 61 (2013), No. 20, pp.7859-7867.

Google Scholar

[5] R.Y. Zhang, M.R. Daymond and R.A. Holt: Materials Science and Engineering A, Vol. 473, (2008) No. 1-2, pp.139-146.

Google Scholar

[6] M. Ryan, G. Chung-Hyun and L.M. David: Mechanics of Materials, Vol. 35 (2003), No. 3-6, pp.295-311.

Google Scholar

[7] I. Karaman, H. Sehitoglu, K. Gall, Y.I. Chumlyakov and H.J. Maier: ActaMaterilia, Vol. 48 (2000), No. 6, pp.1345-1359.

Google Scholar

[8] S.G. Song and G.T. Gray: Mettalurgical and Materials Transactions A, Vol. 26 (1995), No. 10, pp.2665-2675.

Google Scholar