TY - JOUR
T1 - Un théorème d'existence pour les équations de von Kármán généralisées
AU - Ciarlet, Philippe G.
AU - Gratie, Liliana
AU - Sabu, Nicholas
PY - 2001/4/1
Y1 - 2001/4/1
N2 - Using techniques from formal asymptotic analysis, the first two authors have recently identified "generalized von Kármán equations", which constitute a two-dimensional model for a nonlinearly elastic plate where only a portion of the lateral face is subjected to boundary conditions of von Kármán's type, the remaining portion being free. In this Note, we establish an existence theorem for these equations. To this end, we notably adapt a compactness method due to J.-L. Lions. © 2001 Académie des sciences/Éditions scientifiques et médicales Elsevier SAS.
AB - Using techniques from formal asymptotic analysis, the first two authors have recently identified "generalized von Kármán equations", which constitute a two-dimensional model for a nonlinearly elastic plate where only a portion of the lateral face is subjected to boundary conditions of von Kármán's type, the remaining portion being free. In this Note, we establish an existence theorem for these equations. To this end, we notably adapt a compactness method due to J.-L. Lions. © 2001 Académie des sciences/Éditions scientifiques et médicales Elsevier SAS.
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U2 - 10.1016/S0764-4442(01)01903-6
DO - 10.1016/S0764-4442(01)01903-6
M3 - Isn't the information, if a journal is professional or not an attribute of the journal itself and not the article in it? This is to fullfill RGC category.
SN - 0249-6291
VL - 332
SP - 669
EP - 676
JO - Comptes Rendus de l'Academie des Sciences - Series I: Mathematics
JF - Comptes Rendus de l'Academie des Sciences - Series I: Mathematics
IS - 7
ER -