In this paper a non-linear continuous model for the statical analysis of long-span cable-stayed bridges with fan scheme and H-shaped towers is proposed. This model is based on a quasi-secant, formulation of the stays-deck interaction, involving quadratic dsplacements, whereas for the girder an Euler-Bernoulli/De Saint Venant approach is employed. The solution of the statical problem, in which flexural and torsional terms are coupled, is obtained by means of a perturbative technique and according to the prevailing truss, structural behaviour. The obtained results for some study-cases are compared with both those relevant to classical models and numerical solutions, proving the effectiveness and the applicability of the proposed model.
Vairo, G., Dell'Amore Fachinetti, S. (2006). Un modello continuo quasi-secante per l'analisi dei ponti strallati di grande luce (in Italian) - A quasi-secant continuous model for the analysis of long-span cable-stayed bridges. In Atti del XXXV Convegno nazionale associazione italiana per l'analisi delle sollecitazioni (AIAS 2006).
Un modello continuo quasi-secante per l'analisi dei ponti strallati di grande luce (in Italian) - A quasi-secant continuous model for the analysis of long-span cable-stayed bridges
VAIRO, GIUSEPPE;
2006-09-01
Abstract
In this paper a non-linear continuous model for the statical analysis of long-span cable-stayed bridges with fan scheme and H-shaped towers is proposed. This model is based on a quasi-secant, formulation of the stays-deck interaction, involving quadratic dsplacements, whereas for the girder an Euler-Bernoulli/De Saint Venant approach is employed. The solution of the statical problem, in which flexural and torsional terms are coupled, is obtained by means of a perturbative technique and according to the prevailing truss, structural behaviour. The obtained results for some study-cases are compared with both those relevant to classical models and numerical solutions, proving the effectiveness and the applicability of the proposed model.I documenti in IRIS sono protetti da copyright e tutti i diritti sono riservati, salvo diversa indicazione.