Defining material coefficients of anisotropic yield function as scalar functions of equivalent plastic strain is usually
employed to model subsequent anisotropic behavior of metallic sheet. However, it might be difficult to take into account the
influence of strain path change with this method. In this paper, a new representation of linear transformation tensor within
the isotropic equivalent plasticity theory [Karafillis, A., Boyce, M., 1993. A general anisotropic yield criterion using bounds
and a transformation weighting tensor. J. Mech. Phys. Solids 41, 1859-1886.] is proposed in order to consider the influence
of strain path change on subsequent anisotropy. To illustrate the capability of suggested representation, a numerical example
about subsequent anisotropy is presented.
