NonlinearPeric

Viscoplasticity

Similar to the classic rate independent J2 plasticity, the NonlinearPeric class defines a J2 plasticity incorporates viscoplatisicity using Peric's model, that is

γ˙(σ,σy)={1μ[q(σ)σy1]1/ϵ,Φ0,0,Φ<0.\dot\gamma(\sigma,\sigma_y)=\left\{\begin{array}{ll}\dfrac{1}{\mu}\left[\dfrac{q(\sigma)}{\sigma_y}-1\right] ^{1/\epsilon},&\Phi\ge0,\\0,&\Phi<0.\end{array}\right.

In which, μ\mu is viscosity related parameter, ϵ\epsilon is rate sensitivity, larger ϵ\epsilon represents response to be more sensitive to rate, q(σ)=32η:ηq(\sigma)=\sqrt{\dfrac{3}{2}\eta:\eta} as before is the effective von Mises stress.

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