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Mathematics and Mechanics of Solids
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1081286505055473v1
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Article

On Saint-Venant's Principle for an Inhomogeneous Curvilinear Rectangle

Gerardo Iovane*

Department of Information Engineering and Applied Mathematics (DIIMA), University of Salerno, 84084 Fisciano (Sa), Italy

* To whom correspondence should be addressed.


   Abstract
A two-dimensional inhomogeneous isotropic elastic material is considered in the arch-like region a ≤ r ≤ b, 0 ≤ {theta} ≤ a , where (r, {theta}) denotes plane polar coordinates. It is envisaged that three of the edges r = a, r = b, {theta} = a are traction-free, while the edge {theta} = 0 is subjected to an (in-plane) self-equilibrated load. An appropriate energy-like measure E ({theta}) of the Airy stress function {varphi} in the region between arbitrary {theta} and {theta} = {alpha} is defined, and it is proved to be positive definite provided that some appropriate assumptions are satisfied by the material and geometric characteristics of the arch-like region. Then, a version of Saint-Venant's Principle for the curvilinear strip is established.

First published on September 21, 2005, doi:10.1177/1081286505055473

Mathematics and Mechanics of Solids 2007;12:148.

A more recent version of this article appeared on April 1, 2007


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