Subloading-elastoplastic constitutive equation of glass.

• Elastoplastic constitutive model of glass is proposed. • Smooth elastic-plastic transition is described by subloading surface model. • Ellipsoidal yield surface with isotropic hardening is incorporated in this model. • This model is concerned with the three-dimensional deformation behavior. • Validity is verified by test data simulations in isotropic and uniaxial loadings. Elastoplastic constitutive equation of glass is proposed in this article, which is formulated based on the subloading surface model which possesses the various distinguished advantages for the description of the plastic deformation, i.e., the smooth elastic-plastic transition, the continuous variation of the tangent stiffness modulus tensor, the automatic controlling function to attract the stress to the yield surface during the plastic deformation process, etc. It would be the firstly proposed three-dimensional elastoplastic constitutive equation of glass, which is furnished with the basic properties, e.g. the ellipsoidal yield surface with the dependence of the third deviatoric stress invariant, undergoing the flattering to the deviatoric direction with the plastic compression and the plastic volumetric hardening with the associated flow rule. The validity of the description of the deformation behavior of glass will be verified by comparisons with some test data for silica glass specimens. [Display omitted] [ABSTRACT FROM AUTHOR]