@article {doi:10.1142/S021820251450016X,
	title = {Quasistatic evolution models for thin plates arising as low energy Γ-limits of finite plasticity},
	journal = {Mathematical Models and Methods in Applied Sciences},
	volume = {24},
	number = {10},
	year = {2014},
	pages = {2085-2153},
	abstract = {<p>In this paper we deduce by $\Gamma$-convergence some partially and fully linearized quasistatic evolution models for thin plates, in the framework of finite plasticity. Denoting by $\epsilon$ the thickness of the plate, we study the case where the scaling factor of the elasto-plastic energy is of order $\epsilon^{2 \alpha -2}$, with $\alpha\geq 3$. These scalings of the energy lead, in the absence of plastic dissipation, to the Von K{\'a}rm{\'a}n and linearized Von K{\'a}rm{\'a}n functionals for thin plates. We show that solutions to the three-dimensional quasistatic evolution problems converge, as the thickness of the plate tends to zero, to a quasistatic evolution associated to a suitable reduced model depending on $\alpha$.</p>},
	doi = {10.1142/S021820251450016X},
	url = {https://doi.org/10.1142/S021820251450016X},
	author = {Elisa Davoli}
}
