Abstract
The limit behavior of a periodic assembly of a finite number of elasto-plastic phases is investigated as the period becomes vanishingly small. A limit quasi-static evolution is derived through two-scale convergence techniques. It can be thermodynamically viewed as an elasto-plastic model, albeit with an infinite number of internal variables. © European Mathematical Society 2014.
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APA
Francfort, G., & Giacomini, A. (2014). On periodic homogenization in perfect elasto-plasticity. Journal of the European Mathematical Society, 16(3), 409–461. https://doi.org/10.4171/JEMS/437
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