[1]
K. Roll, T. Lemke, K. Wiegand, Possibilities and strategies for simulations and compensation for springback, in: L. M. Smith, F. Pourboghrat, J. -W. Yoon, T.B. Stroughton (Edrs. ), Numisheet 2005, American Institute of Physics, Detroit, 2005, pp.295-302.
Google Scholar
[2]
M.S. Aydin, L. Kessler, J. Gerlach, Springback simulation with complex hardening material models, Proc. of LS-DYNA Conference, Bamberg, Germany, (2008).
Google Scholar
[3]
J. L Chaboche, G. Rousselier: On the Plastic and Viscoplastic Constitutive Equations – Part I: Rules Developed With Internal Variable Concept, J. Press. Vess. Techol. 105 (1983), pp.153-158.
DOI: 10.1115/1.3264257
Google Scholar
[4]
F. Yoshida, T. Uemori, A model of large-strain cyclic plasticity describing the Bauschinger effect and workhardening stagnation, Int. J. Plasticity 18 (2002), pp.661-686.
DOI: 10.1016/s0749-6419(01)00050-x
Google Scholar
[5]
M. Merklein, M. Biasutti, Forward and Reverse Simple Shear Test Experiments for Material Modeling in Forming Simulations, in: E. A. Tekkaya (Ed. ), Proc. of the 10th International Conference on Technology of Plasticity (ICTP), 2011, pp.702-707.
Google Scholar
[6]
D. Staud, M. Merklein, Zug-Druck-Versuche an Miniaturproben zur Erfassung von Parametern für kinematische Verfestigungsmodelle, in: M. Borsutzki, G. Geiger (Eds. ), Werkstoffprüfung 2009: Fortschritte der Kennwertermittlung in Forschung und Praxis, Verlag Stahleisen, Düsseldorf, 2009, pp.211-218.
Google Scholar
[7]
S. Suttner, M. Merklein, Characterization of the Bauschinger effect and identification of the kinematic Chaboche model by tension-compression tests and cyclic shear tests, in: Sfar, H.; Maillard, A. (Eds. ), Proc. International Deep Drawing Research Group Conf. IDDRG 2014, France, 2014, pp.125-130.
Google Scholar
[8]
P.J. Armstrong, C.O. Frederick, A mathematical representation of the multiaxial Bauschinger effect, in: GEGB Report RD/B/N731 Berkeley Nuclear Laboratories, (1996).
Google Scholar
[9]
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
[10]
M. Merklein, M. Kaupper, M. Wieland, Umform- und Rückfederungssimulation von Leichtbau-werkstoffen – Vergleichende Betrachtung von Zug-Druck- und Wechselbiegeversuchen zur Berücksichtigung des Bauschinger-Effekts, in: EFB: EFB-Tagungsband Nr. 36: Umformen, Schneiden, Verbinden im Leichtbau, Hannover, 2013, pp.1-10.
Google Scholar
[11]
F. Barlat, J.C. Brem, J.W. Yoon, K. Chung, R.E. Dick, D.J. Lege, F. Pourboghrat, S.H. Choi, E. Chu , Plane stress yield function for aluminium alloy sheets, Part I: Formulation, Int. J. Plasticity 19 (2003), pp.1297-1319.
DOI: 10.1016/s0749-6419(02)00019-0
Google Scholar