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Relaxation and 3d-2d Passage Theorems in Hyperelasticity
Journal article   Open access   Peer reviewed

Relaxation and 3d-2d Passage Theorems in Hyperelasticity

Omar Anza Hafsa and Jean-Philippe Mandallena
Journal of Convex Analysis, Vol.19(3), pp.759-794
2012

Abstract

Calculus of variations integral representation relaxation 3d-2d passage Γ(π)-convergence determinant type constraints hyperelasticity
We give an overview of relaxation and 3d-2d passage theorems in hyperelasticity in the framework of the multidimensional calculus of variations. We give several improvements of the proofs and we introduce the concept of p-ample integrand in showing its interest with respect to determinant type constraints. Some open questions are addressed.
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