Investigation of the Anisotropic Strain Rate Dependency of AA5182-O and DC04 for Different Stress States

Article Preview

Abstract:

A more precise numerical simulation of sheet metal forming processes leads to a demand for more detailed material characterisation. Hence, it is advisable to consider the strain rate reliant and anisotropic material characteristics. There are various common sheet metals that have beside of an anisotropic a more or less distinct strain rate dependent material behaviour. With regard to these material characteristics, for a more detailed numerical prediction of a sheet metal forming process, it is necessary to include the aspect of deformation velocity. A characterisation of the strain rate dependent hardening behaviour for the two common sheet metals DC04 and AA5182-O is performed under tensile as well as shear load and their behaviour is compared after v. Mises equivalent stress and strain. The two strain rate models from Norton-Hoff and Tanimura are calibrated on basis of the experimental data and their applicability for the investigated materials is evaluated. The calibration of the strain rate sensitive models showed for both materials a very good comparability, respectively.

You might also be interested in these eBooks

Info:

Periodical:

Pages:

35-42

Citation:

Online since:

August 2016

Export:

Price:

Permissions CCC:

Permissions PLS:

Сopyright:

© 2016 Trans Tech Publications Ltd. All Rights Reserved

Share:

Citation:

* - Corresponding Author

[1] P. Larour, Strain rate sensitivity of automotive sheet steels: influence of plastic strain, strain rate, temperature, microstructure, bake hardening and pre-strain, Shaker, Aachen, (2010).

DOI: 10.1002/srin.201200099

Google Scholar

[2] D. Jocham, R. Norz, W. Volk, Strain rate sensitivity of DC06 for high strains under biaxial stress in hydraulic bulge test and under uniaxial stress in tensile test, International Journal of Material Forming (2016), pp.1-9.

DOI: 10.1007/s12289-016-1293-8

Google Scholar

[3] S. Suttner, M. Merklein, Experimental Investigation of the Biaxial Stress State in the Biaxial Tension Test for the Identification of Constitutive Models for the Finite Element Simulation, Tagungsband Werkstoffprüfung (2013), pp.59-64.

Google Scholar

[4] A. Rusinek, J.R. Klepaczko, Shear testing of a sheet steel at wide range of strain rates and a constitutive relation with strain-rate and temperature dependence of the flow stress, International Journal of Plasticity (2001), pp.87-115.

DOI: 10.1016/s0749-6419(00)00020-6

Google Scholar

[5] A. E. Tekkaya, K. Pöhlandt, K. Lange, Determining Stress‐Strain Curves of Sheet Metal in the Plane Torsion Test. CIRP Annals – Manufacturing Technology, 40 (1982), p.171‐174.

DOI: 10.1016/s0007-8506(07)63291-0

Google Scholar

[6] R.C. Picu, A mechanism for the negative strain-rate sensitivity of dilute solid solutions, Acta Materialia 52 (2004), p.3447–3458.

DOI: 10.1016/j.actamat.2004.03.042

Google Scholar

[7] C.S. Seok, K.L. Murty, Effect of dynamic strain aging on mechanical and fracture properties of A516Gr70 steel, International Journal of Pressure Vessels and Piping 76 (1999), pp.945-953.

DOI: 10.1016/s0308-0161(99)00075-7

Google Scholar

[8] J.E. Hockett, O.D. Sherby, Large strain deformation of polycrystalline metals at low homologous temperatures, J. Mech. Phys. Solids 23 (1975), pp.87-98.

DOI: 10.1016/0022-5096(75)90018-6

Google Scholar

[9] F. Ostermann, Aluminium Technologie-Service, Springer, Berlin, (2014).

Google Scholar

[10] M. Merklein, M. Johannes, M. Biasutti and M. Lechner, Numerical optimisation of a shear specimen geometry, Key Engineering Materials 549 (2013), pp.317-324.

DOI: 10.4028/www.scientific.net/kem.549.317

Google Scholar

[11] H.F. Norton, The creep of steel at high temperatures, MacGaw-Hill, New York, (1929).

Google Scholar

[12] N.J. Hoff, Approximate analysis of structures in the presence of moderately large creep deformations, Quart. Appl. Math. 12 (1954), pp.49-55.

DOI: 10.1090/qam/61004

Google Scholar

[13] T. Tsuda, S. Tanimura, A. Abe, M. Katayama,T. Sakakibara, Implementation of the Tanimura-Mimura's Strtain rate Dependend Constitutive Model in LS-DYNA Using User Defined Material Model, 11th International LS-DYNA Users Conference Automotive (1) (2010).

Google Scholar

[14] R.C. Picu, G. Vincze, F. Ozturk, J. Gracio, F. Barlat and A. Maniatty, Strain rate sensitivity of the commercial aluminum alloy AA5182-O, Materials Science and Engineering A 390 (2005), pp.334-343.

DOI: 10.1016/j.msea.2004.08.029

Google Scholar

[15] R. von Mises, Mechanik der festen Körper im plastisch-deformablen Zustand, Nachrichten von der Gesellschaft der Wissenschaften zu Göttingen, Mathematisch-Physikalische Klasse (1918), pp.582-592.

DOI: 10.1007/978-3-662-25046-4_2

Google Scholar

[16] K.G. Hoge, Influence of Strain Rate on Mechanical Properties of 6061-T6 Aluminum under Uniaxial and Biaxial States of Stress, Experimental Mechanics 6 (1966), pp.204-211.

DOI: 10.1007/bf02326150

Google Scholar

[17] J.E. Dorn, Stress-Strain Rate Relations for Anisotropic Plastic Flow, Journal of Applied Physics 20 (1949), pp.15-20.

DOI: 10.1063/1.1698231

Google Scholar