@article {DAVOLI2013615,
	title = {A quasistatic evolution model for perfectly plastic plates derived by Γ-convergence},
	journal = {Annales de l{\textquoteright}Institut Henri Poincare (C) Non Linear Analysis},
	volume = {30},
	number = {4},
	year = {2013},
	pages = {615 - 660},
	abstract = {<p>The subject of this paper is the rigorous derivation of a quasistatic evolution model for a linearly elastic{\textendash}perfectly plastic thin plate. As the thickness of the plate tends to zero, we prove via Γ-convergence techniques that solutions to the three-dimensional quasistatic evolution problem of Prandtl{\textendash}Reuss elastoplasticity converge to a quasistatic evolution of a suitable reduced model. In this limiting model the admissible displacements are of Kirchhoff{\textendash}Love type and the stretching and bending components of the stress are coupled through a plastic flow rule. Some equivalent formulations of the limiting problem in rate form are derived, together with some two-dimensional characterizations for suitable choices of the data.</p>},
	keywords = {-convergence, Perfect plasticity, Prandtl{\textendash}Reuss plasticity, Quasistatic evolution, Rate-independent processes, Thin plates},
	issn = {0294-1449},
	doi = {https://doi.org/10.1016/j.anihpc.2012.11.001},
	url = {http://www.sciencedirect.com/science/article/pii/S0294144912001035},
	author = {Elisa Davoli and Maria Giovanna Mora}
}
