A theory of amorphous solids undergoing large deformations, with application to polymeric glasses

By L. Anand, M. Gurtin. 2003

281 citations recorded by the source corpus.

Subfields: Fluid Flow and Transfer Processes, Materials Chemistry, Polymers and Plastics

View Paper: https://www.semanticscholar.org/paper/5aab12505c08e00fb4be0afda175e0fa040a6396

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In Fluid Flow and Transfer Processes

In Materials Chemistry

In Polymers and Plastics

Citations in the corpus

A chemo-thermo-mechanically coupled theory for elastic–viscoplastic deformation, diffusion, and volumetric swelling due to a chemical reaction (2011, background): “(2.1) Following modern developments of large-deformation plasticity theory (cf., e.g., Anand and Gurtin, 2003; Gurtin and Anand, 2005), we base our theory on the Kröner (1960) – Lee (1969) multiplicative decomposition of the deformation gradient, F = FeFi.”
Historical review of internal state variable theory for inelasticity (2010, methodology): “Based on the thermodynamics of Anand and Gurtin (2003), Gearing and Anand (2004) used ISVs to represent crazing and damage for polymers and later Anand and Ames (2006) added ISVs to represent other mechanisms as inelastic dissipative mechanisms for viscoelastic polymers.”
Thermally actuated shape-memory polymers: Experiments, theory, and numerical simulations (2010, background): “1) of the deformation gradient F into elastic and plastic parts F and F (e.g., Boyce et al., 1988; Govaert et al, 2000; Anand and Gurtin, 2003; Anand et al., 2009).”
A coupled theory of fluid permeation and large deformations for elastomeric materials (2010, background): “The following definitions help make precise our notion of an isotropic material (cf., Anand and Gurtin, 2003, and Anand et al., 2009): (i) Orth+ = the group of all rotations (the proper orthogonal group); (ii) the symmetry group GR, is the group of all rotations of the reference configuration that…”
A thermo-mechanically-coupled large-deformation theory for amorphous polymers in a temperature range which spans their glass transition (2010, methodology): “1) of the deformation gradient F into elastic and plastic parts F and F (e.g., Boyce et al., 1988; Govaert et al, 2000; Anand and Gurtin, 2003; Anand et al., 2009).”