SHEAR STRAIN EFFECTS IN FLEXURE AND TORSION OF THIN-WALLED-BEAMS WITH OPEN OR CLOSED CROSS-SECTION

被引:39
作者
LAUDIERO, F
SAVOIA, M
机构
[1] Istituto di Scienza delle Costruzioni, Facoltà di Ingegneria, Università di Bologna, 40136 Bologna, Viale Risorgimento
关键词
D O I
10.1016/0263-8231(90)90058-7
中图分类号
TU [建筑科学];
学科分类号
0813 ;
摘要
In this study a unified approach is presented for the analysis of the shear strain effects in thin-walled beams subjected to both non-uniform bending and torsion. Middle surface shear strains are taken into account for open as well as closed cross-sections. A suitable axial displacement field is introduced by making the basic choice that the solution to the St. Venant problems is to be reproduced for v = 0. By making use of a variational formulation, a system of differential equations is derived which rules the behaviour of a thin-walled beam with any cross-section. Hence the influence of the shear strains on the stress state as well as on the global deformation of the beam is shown through some significant examples. © 1990.
引用
收藏
页码:87 / 119
页数:33
相关论文
共 24 条
[1]  
Vlasov, Thin Walled Elastic Beams, (1961)
[2]  
Gjelsvik, The Theory of Thin-Walled Bars, (1981)
[3]  
Argyris, Dunne, The general theory of cylindrical and conical tubes under torsion and bending loads, J. Royal Aero. Soc., 51, pp. 199-269, (1947)
[4]  
Argyris, Dunne, The general theory of cylindrical and conical tubes under torsion and bending loads, J. Royal Aero. Soc., 51, pp. 757-784, (1947)
[5]  
Argyris, Dunne, The general theory of cylindrical and conical tubes under torsion and bending loads, J. Royal Aero. Soc., 51, pp. 844-930, (1947)
[6]  
Del Piero, Thin-walled beams with open deformable cross section, Atti dell'Istituto di Scienza delle Costruzioni, 9, (1968)
[7]  
Reissner, Neuere Probleme aus der Flugzenstatik, Zeitschrift für Flugtechnik und Motorluftschiffhart, 17, 7, pp. 154-169, (1926)
[8]  
Love, The Mathematical Theory of Elasticity, (1944)
[9]  
Massonnet, A new approach (including shear lag) to elementary mechanics of materials, Int. J. Solids and Struct., 19, 1, pp. 33-54, (1983)
[10]  
Capurso, Sul calcolo delle travi di parete sottile in presenza di forze e distorsioni, Note I, II, III, IV, 6-7, pp. 213-286, (1964)