A theory for amorphous viscoplastic materials undergoing finite deformations, with application to metallic glasses

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Atomic-level structure and structure–property relationship in metallic glasses (2011, methodology): “Despite the simplifying assumptions, many key features of the MG behaviors have been successfully reproduced by constitutive models based on the free volume description, as demonstrated by Falk and Langer [75], Demetriou and Johnson [74,439], Anand and Su [82], Spaepen [440], and many others.”
Modeling the mechanics of amorphous solids at different length scale and time scale (2011, background): “So far, two main constitutive laws have been proposed to model plasticity during indentation experiments, one in amorphous silica by Kermouche et al [128, 193] and the other in metallic glasses by Anand and Su for low temperatures in the shear banding regime [4, 246] and for high temperatures in the”
Overview of constitutive laws, kinematics, homogenization and multiscale methods in crystal plasticity finite-element modeling: Theory, experiments, applications (2010, background): “in glassy matter) [208,209], mechanical twinning [164–166,169] and even superplastic grain boundary shear [41,45].”
An implicit finite element method for simulating inhomogeneous deformation and shear bands of amorphous alloys based on the free-volume model (2006, methodology): “To this end, the J2-type multiaxial generalization can be modified to incorporate this type of pressure-sensitivity, as shown by Anand and Su [21].”