Abstract
The steadily increasing demand for downgauging to reduce costs in packaging steel applications requires the development of high-strength packaging steel grades to meet strength requirements. At the same time, the demand for a simulative, computer-aided layout of industrial forming processes is growing to reduce costs in tool constructions for downgauging manners. As part of this work, different high-strength packaging steels were characterized for use in a finite element based process layout and validated using application-oriented experiments. Due to a low hardening rate and the occurrence of Lüders bands, high-strength packaging steels show a low amount of elongation in tensile tests, while for other stress states higher degrees of deformation are possible. Thus, common extrapolation methods fail to reproduce the flow curve of high-strength packaging steels. Therefore, a new approach to extrapolate the flow curve of high-strength packaging steels is presented using the tensile test and bulge test data together with a combined Swift–Voce hardening law. Furthermore, it is shown that the use of complex anisotropic yield locus models such as Yld2000-2d is necessary for high-strength packaging steels in order to be able to precisely simulate application-oriented loads in between plane strain and biaxial tension in validation experiments. Finally, the benefit of a material selection process for packaging steel applications guided by finite element simulations based on precisely characterized material behaviour is demonstrated.
Subject
General Materials Science,Metals and Alloys
Reference33 articles.
1. Mémoire sur L’emploi du fer et de L’acier Dans les Constructions, Annales des Ponts et Chaussées;Considère,1885
2. Mechanik der festen Körper im plastisch-deformablen Zustand;Mises;Nachr. Von Der Ges. Der Wiss. Zu Göttingen Math. Phys. Kl.,1913
3. A theory of the yielding and plastic flow of anisotropic metals;Hill;Proc. R. Soc. Lond. Ser. A,1948
4. Plane stress yield function for aluminum alloy sheets—part 1: theory
5. Plastic instability under plane stress