Application of the theory of representation to describe yielding of anisotropic aluminum alloys

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Testing and modelling of material behaviour and formability in sheet metal forming (2014, background): “[56,57] proposed an isotropic yield function for which the degree of homogeneity is not fixed, and is further extended to an anisotropic formulation: the most significant advantage of this criterion consists in its capability to provide an accurate description of the tension– compression behaviour o”
On stress-state dependent plasticity modeling: Significance of the hydrostatic stress, the third invariant of stress deviator and the non-associated flow rule (2011, background): “Cazacu and Barlat (2003) and Soare et al. (2007) extended Drucker’s J2–J3 yield function (Drucker, 1949) to include plastic anisotropy and applied it to simulate sheet forming.”