A gradient theory of small-deformation isotropic plasticity that accounts for the Burgers vector and for dissipation due to plastic spin

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ON THE METHOD OF VIRTUAL POWER IN CONTINUUM MECHANICS (2009, background): “In [Gurtin 2004] the external power is taken as in (32) and the internal power is assumed to be Pi (5, v, L)= ∫ 5 ( P · curl L + T · ∇ Sv+ (T p − T ) · L ) dV, (43) respectively.”
Gradient crystal plasticity as part of the computational modelling of polycrystals (2007, methodology): “Here it is appropriate to point out the similarities to the model presented in Cermelli and Gurtin [11], which is based on the ‘microforce balance’.”
A discontinuous Galerkin formulation for classical and gradient plasticity - Part 1: Formulation and analysis (2007, background): “In the works of Gurtin [9] and Gudmundson [10], it is assumed that plastic flow is governed not necessarily by the magnitude of the stress deviator, but more generally by microstress tensors that also satisfy a balance law.”