Intrinsic formulations of the nonlinear Kirchhoff-Love-von Kármán plate theory

Abstract

We use a special duality by perturbation in optimization to find two different bi-duals problems of the non-linear Kirchhoff-Love-von Kármán plate theory. The first gives exactly the intrinsic approach developed by P. G. Ciarlet, the second gives an intrinsic approach implied by a J.J. Telega complementary energy

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oai:HAL:hal-02460127v1Last time updated on 2/17/2020

This paper was published in HAL-Polytechnique.

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