journal article·2009-08

Anisotropic strain-rate potential based on multiple linear transformations

M. Rabahallah, T. Balan, F. Barlat

Publisher page

Abstract

The plastic anisotropy of sheet metals can be described using phenomenological yield criteria or strain- rate potentials. Linear transformations provide one of the most effective ways to describe anisotropy in this framework. In this work, an anisotropic strain-rate plastic potential with an arbitrary number of transformations is formulated as an extension of former potentials involving one or two transformations, respectively. The parameter identification becomes an important issue since the number of parameters increases along with the number of transformations. A specific parameter identification method is used, based on a micromechanical model. Several sheet aluminium alloys and sheet steels are used to investigate the gain in accuracy when the number of linear transformations in the model increases. It is shown that when five or more transformations are used, the new model is able to describe the initial plastic anisotropy as accurately as a micromechanical model - provided that its parameters are identified accordingly.
Source: openaire · Quality: candidate unverified · Source record ↗

Research context

OpenAlex topics: Metal Forming Simulation Techniques · Microstructure and mechanical properties · High-Velocity Impact and Material Behavior

SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.

References (7)

Show source-provided references
1. Barlat F, Chung K (1993) Anisotropic potentials for plastically deformation metals. Modell. Simul. Mater. Sci. Eng. 1:403–41610.1088/0965-0393/1/4/005 ↗
2. Barlat, F., Chung, K. (2005) Anisotropic strain rate potential for aluminum alloy plasticity. 8th ESAFORM Conference, Cluj-Napoca. The Publishing House of the Romanian Academy, Romania, pp. 415–418
3. Kim K, Barlat F, Bouvier S, Rabahallah M, Balan T, Chung K (2007) Non-quadratic anisotropic potential based on linear transformation of plastic strain rate. Int. J. Plasticity 23:1380–139910.1016/j.ijplas.2007.01.006 ↗
4. Arminjon M, Bacroix B, Imbault D, Raphanel JL (1994) A fourth-order plastic potential for anisotropic metals and its analytical calculation from the texture function. Acta Mechanica 107(1–4):33–5110.1007/BF01201818 ↗
5. Van Houtte P, Mols K, Van Bael A, Aernoudt E (1989) Application of yield loci calculated from texture data. Textures Microstruct. 11:23–3910.1155/TSM.11.23 ↗
6. Rabahallah M, Balan T, Bouvier S, Bacroix B, Barlat F, Chung K, Teodosiu C. Parameter identification of advanced plastic potentials and impact on plastic anisotropy prediction. Int J Plasticity in press.
7. Bacroix B, Balan T, Bouvier S, Teodosiu C (2003) Identification of plastic potentials by inverse method. Proc Esaform Int Conf, Salerno, Italy, pp 347–350