One-dimensional problems in the stability of thin shells |
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Authors: | C. Davini |
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Affiliation: | (1) Istituto di Elaborazione Informazione C.N.R., Italy;(2) Fac. Ingegneria Università di Pisa, Italy |
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Abstract: | Summary Algebraic conditions, sufficient for the infinitestimal stability of elastic shells in the class of one-dimensional perturbations from homogeneous ground states, are considered. A necessary and sufficient condition for superstability is also deduced.The shells are modelled according to the director theory. Unlike three-dimensional elastic continua, the strain energy depends on the displacement components and not only on their gradients. This plays a central role in the analysis of these problems. |
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