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The nonlinear membrane energy : Variational derivation under the constraint det ∇u ≠ 0HAFSA, Omar Anza; MANDALLENA, Jean-Philippe.Journal de mathématiques pures et appliquées. 2006, Vol 86, Num 2, pp 100-115, issn 0021-7824, 16 p.Article

Existence of a solution for a nonlinearly elastic plane membrane under tensionCOUTAND, D.Modélisation mathématique et analyse numérique (Print). 1999, Vol 33, Num 5, pp 1019-1032, issn 0764-583XArticle

On the multiplicity of solutions to Marguerre-von Kármán membrane equationsLEGER, Alain; MIARA, Bernadette.Journal de mathématiques pures et appliquées. 2005, Vol 84, Num 3, pp 357-374, issn 0021-7824, 18 p.Article

The nonlinear membrane energy : variational derivation under the constraint det ∇u > 0ANZA HAFSA, Omar; MANDALLENA, Jean-Philippe.Bulletin des sciences mathématiques (Paris. 1885). 2008, Vol 132, Num 4, pp 272-291, issn 0007-4497, 20 p.Article

A partitioned coupling approach for dynamic fluid-structure interaction with applications to biological membranesWOOD, C; GIL, A. J; HASSAN, O et al.International journal for numerical methods in fluids. 2008, Vol 57, Num 5, pp 555-581, issn 0271-2091, 27 p.Article

A geometrically exact formulation for thin multi-layered laminated composite plates: Theory and experimentLACARBONARA, Walter; PASQUALI, Michele.Composite structures. 2011, Vol 93, Num 7, pp 1649-1663, issn 0263-8223, 15 p.Article

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