Investigation of Material Behavior of TRIP Steel by Macro and Micro Multiscale Simulation

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Transformation induced plasticity (TRIP) steels is a kind of low-alloying high strength steel with good combination of strength and plasticity. To investigate the material behavior of TRIP steel, the multiscale simulation method was used in this paper. Through the investigation we can see that, multiscale simulation model of TRIP steel can be setup by combining finite element and microscope technology together, and the simulation results agree with the experimental results greatly. Both for uniaxial tension and biaxial tension, the micro stress distribution was unevenly for the difference of material behavior of bainite, ferrite and retained austenite, which create local stress concentration, and for uniaxial tension and biaxial tension, the stress distribution of biaxial tension was relative average, for the boundary condition biaxial tension was a kind of relative even boundary condition, the stress on different direction was balance.

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82-85

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October 2014

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© 2014 Trans Tech Publications Ltd. All Rights Reserved

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[1] Manabu Takahashi. Development of high strength steels for automobiles[J]. NIPPON STEEL TECHNICAL REPORT, 2003, NO. 88: 2-7.

Google Scholar

[2] R. Zhu, I. Karaman. Phase constitution effect on the ductility of low alloy multiphase transformation induced plasticity steels[J]. Materials Science & Engineering A, 2013, Vol. 569: 137-143.

DOI: 10.1016/j.msea.2013.01.051

Google Scholar

[3] L Mazzoni-Leduca, T Pardoenb, T J Massart. Strain Gradient Plasticity Analysis of Transformation induced Plasticity in Multiphase Steels[J]. Int. J. Solids Struc. t, 2008, 45(20): 5397-5418.

DOI: 10.1016/j.ijsolstr.2008.05.025

Google Scholar

[4] Akhtar S. Khan, Muneer Baig, Shi-Hoon Choi et al. Quasi-static and dynamic responses of advanced high strength steels: Experiments and modeling[J]. International Journal of Plasticity, 2012, vol. 30-31: 1-17.

DOI: 10.1016/j.ijplas.2011.08.004

Google Scholar

[5] Javier Bonet, Richard D. Wood. Nonlinear Continuum Mechanics for Finite Element Analysis[M]. Cambridge University Press. (1997).

Google Scholar

[6] Marino Arroyo, Ted Belytschko. Continuum Mechanics Modeling and Simulation of Carbon Nanotubes[J]. Meccanica, 2005, Vol. 40: 455-469.

DOI: 10.1007/s11012-005-2133-y

Google Scholar

[7] Richard Becker. Developments and trends in continuum plasticity[J]. Journal of Computer-Aided Materials Design, 2002, 9(2): 145-163.

Google Scholar

[8] Paolo Maria Mariano, Furio Lorenzo Stazi. Computational aspects of the mechanics of complex materials[J]. Archives of Computational Methods in Engineering. 2005, Vol. 12(4): 391-478.

DOI: 10.1007/bf02736191

Google Scholar

[9] P. Haupt. On the mathematical modelling of material behavior in continuum mechanics[J]. Acta Mechanica, 1993, Vol. 100: 129-154.

DOI: 10.1007/bf01174786

Google Scholar

[10] F D Fischer, M Berveiller, K Tanaka, et al. Continuum Mechanical aspects of Phase Transformations in Solids[J]. Arch. Appl. Mech., 1994, 64(2): 54-85.

DOI: 10.1007/bf00789099

Google Scholar

[11] L Taleb and F Sidoroff. A Micromechanical Modeling of the Greenwood-Johnson Mechanism in Transformation induced Plasticity[J]. Int. J. Plast., 2003, 19(10): 1821-1842.

DOI: 10.1016/s0749-6419(03)00020-2

Google Scholar