A platform for research: civil engineering, architecture and urbanism
CVBEM solution for De Saint-Venant orthotropic beams under coupled bending and torsion
The aim of this paper is to provide a solution for the coupled flexure–torsion De Saint Venant problem for orthotropic beams taking full advantage of the complex variable boundary element method (CVBEM) properly extended using a complex potential function whose real and imaginary parts are related to the shear stress components, the orthotropic ratio and the Poisson coefficients. The proposed method returns the complete stress field and the unitary twist rotation of the cross section at once by performing only line integrals. Numerical applications have been reported to show the validity and the efficiency of the proposed modified CVBEM to handle shear stress problems in the presence of orthotropic materials.
CVBEM solution for De Saint-Venant orthotropic beams under coupled bending and torsion
The aim of this paper is to provide a solution for the coupled flexure–torsion De Saint Venant problem for orthotropic beams taking full advantage of the complex variable boundary element method (CVBEM) properly extended using a complex potential function whose real and imaginary parts are related to the shear stress components, the orthotropic ratio and the Poisson coefficients. The proposed method returns the complete stress field and the unitary twist rotation of the cross section at once by performing only line integrals. Numerical applications have been reported to show the validity and the efficiency of the proposed modified CVBEM to handle shear stress problems in the presence of orthotropic materials.
CVBEM solution for De Saint-Venant orthotropic beams under coupled bending and torsion
Barone, Giorgio (author) / Pirrotta, Antonina (author) / Santoro, Roberta (author)
Acta Mechanica ; 226 ; 783-796
2015
14 Seiten
Article (Journal)
English
Membrane Analogy for Saint-Venant Torsion: New Results
Online Contents | 1996
|Numerical Solution of Saint-Venant Equations
ASCE | 2021
|The general applicability of the torsion formula of saint venant
Engineering Index Backfile | 1905
|Saint-Venant torsion of open-section members of uniform thickness
British Library Online Contents | 2011
|Springer Verlag | 2019
|