Journal of convex analysis, Tome 12 (2005) no. 2, pp. 365-382
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O. Anza Hafsa. Variational formulations on Thin Elastic Plates with Constraints. Journal of convex analysis, Tome 12 (2005) no. 2, pp. 365-382. http://geodesic.mathdoc.fr/item/JCA_2005_12_2_JCA_2005_12_2_a7/
@article{JCA_2005_12_2_JCA_2005_12_2_a7,
author = {O. Anza Hafsa},
title = {Variational formulations on {Thin} {Elastic} {Plates} with {Constraints}},
journal = {Journal of convex analysis},
pages = {365--382},
year = {2005},
volume = {12},
number = {2},
url = {http://geodesic.mathdoc.fr/item/JCA_2005_12_2_JCA_2005_12_2_a7/}
}
TY - JOUR
AU - O. Anza Hafsa
TI - Variational formulations on Thin Elastic Plates with Constraints
JO - Journal of convex analysis
PY - 2005
SP - 365
EP - 382
VL - 12
IS - 2
UR - http://geodesic.mathdoc.fr/item/JCA_2005_12_2_JCA_2005_12_2_a7/
ID - JCA_2005_12_2_JCA_2005_12_2_a7
ER -
%0 Journal Article
%A O. Anza Hafsa
%T Variational formulations on Thin Elastic Plates with Constraints
%J Journal of convex analysis
%D 2005
%P 365-382
%V 12
%N 2
%U http://geodesic.mathdoc.fr/item/JCA_2005_12_2_JCA_2005_12_2_a7/
%F JCA_2005_12_2_JCA_2005_12_2_a7
We derive variational formulations for thin elastic plates from bulk energies by dimensional reduction. The main feature is to consider a family of problems with internal constraints on normal deformations. Our approach consists of two stages. First we obtain an abstract variational convergence result. Then we study the integral representation of the limit functional.
