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A meso material model for polycrystalline metals is proposed, in which the tiny slip systems distributing randomly between crystal slices in micro|grains or on grain boundaries are replaced by macro equivalent slip systems determined by the work|conjugate principle. The elastoplastic constitutive equation of this model is formulated for the active hardening, latent hardening and Bauschinger effect to predict macro elastoplastic stress|strain responses of polycrystalline metals under complex loading conditions. The influence of the material property parameters on size and shape of the subsequent yield surfaces is numerically investigated to demonstrate the fundamental features of the proposed material model. The derived constitutive equation is proved accurate and efficient in numerical analysis. Compared with the self|consistent theories with crystal grains as their basic components, the present theory is much simpler in mathematical treatment.
A meso material model for polycrystalline metals is proposed, in which the tiny slip systems distributed randomly between crystal grains in micro | grains or on grain boundaries are replaced by macro equivalent slip systems determined by the work | conjugate principle. The elastoplastic constitutive equation of this model is formulated for the active hardening, latent hardening and Bauschinger effect to predict macro elastoplastic stress | strain responses of polycrystalline metals under complex loading conditions. The influence of the material property parameters on size and shape of the subsequent yield Compared with the crystal grains as their basic components, the present theory is much simpler in mathematical treatment.