Equilibrium positions of a solid in large deformations. We investigate equilibrium positions of a solid in large deformations. We take the party that a solid can flatten in a solid with a lower dimension. A structure flattened by a power hammer is an example of such a situation. Moreover, we take into account the spacial variations of rotation matrix. We prove that under reasonable assumptions, there exist equilibrium positions which may be non-unique. To cite this article: M. Fremond, C R. Acad Sci. Paris, Ser. I347 (2009). (C) 2009 Academie des sciences. Publie par Elsevier Masson SAS. Tous droits reserves.
Fremond, M. (2009). Equilibrium positions of a solid in large deformations. COMPTES RENDUS MATHÉMATIQUE, 347(2009/08/07 00:00:00.000), 457-462 [10.1016/j.crma.2009.02.001].
Equilibrium positions of a solid in large deformations
FREMOND, MICHEL
2009-01-01
Abstract
Equilibrium positions of a solid in large deformations. We investigate equilibrium positions of a solid in large deformations. We take the party that a solid can flatten in a solid with a lower dimension. A structure flattened by a power hammer is an example of such a situation. Moreover, we take into account the spacial variations of rotation matrix. We prove that under reasonable assumptions, there exist equilibrium positions which may be non-unique. To cite this article: M. Fremond, C R. Acad Sci. Paris, Ser. I347 (2009). (C) 2009 Academie des sciences. Publie par Elsevier Masson SAS. Tous droits reserves.File | Dimensione | Formato | |
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