In this paper a formulation of non-linear analysis of an arbitrarily curved, extensible, shear flexible, elastic planar beam is presented. The formulation is based on a new variational principle expressed in terms of stress components. The Euler-Lagrange equation of this principle are the elastokinematic equation related to the curvature and the moment equilibrium equation. The effectiveness of the approach is illustrated through numerical examples.

Cannarozzi, Mario e Molari, L.. "Stress-based formulation of non-linear planar deformations of elastic straight and curved beams" Working paper, DISTART, Università di Bologna, 2008.

Stress-based formulation of non-linear planar deformations of elastic straight and curved beams

CANNAROZZI, Mario;
2008

Abstract

In this paper a formulation of non-linear analysis of an arbitrarily curved, extensible, shear flexible, elastic planar beam is presented. The formulation is based on a new variational principle expressed in terms of stress components. The Euler-Lagrange equation of this principle are the elastokinematic equation related to the curvature and the moment equilibrium equation. The effectiveness of the approach is illustrated through numerical examples.
2008
Dicembre
Cannarozzi, Mario; L., Molari
Cannarozzi, Mario e Molari, L.. "Stress-based formulation of non-linear planar deformations of elastic straight and curved beams" Working paper, DISTART, Università di Bologna, 2008.
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11380/713636
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