Abstract

This paper deals with the stress analysis of a cantilever box beam subjected to static or fluctuating torsional moment loading. Such beams may have multiple critical locations from the strength point of view; one interesting detail is the cross section where the loading is imposed. However, such details can be typically designed to possess smooth shapes, resulting in moderate stress concentrations, which mean that fatigue failures can be avoided. However, the distortional deformation of the cross section induces transverse bending stresses, which may be detrimental, particularly in welded box beams. In addition, the fixing location where the beam is typically welded to an end plate may become a critical point. This paper presents an analytical approach for calculating the longitudinal stresses due to the warping of the cross section as well as the distortion-induced transverse and longitudinal stresses in rectangular hollow sections. Finite element analyses (FEAs) are carried out to verify the analytical approach to shed light on the critical points in the end plate details with different degrees of weld penetration using the effective notch stress (ENS) concept and to suggest design proposals for an efficient structural detailing of diaphragm plates to decrease the warping behavior.

Highlights

  • Rectangular hollow sections (RHSs) usually offer good, or at least moderate, structural performance for beams subjected to various loads, such as axial and shear forces as well as bending and torsional moments

  • The present paper introduces an analytical approach to calculate the stresses that can be used in the fatigue

  • The loaded end of the beam is provided with a diaphragm plate, preventing the distortion of the cross section in the place where the brackets are fixed to the beam

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Summary

Introduction

Rectangular hollow sections (RHSs) usually offer good, or at least moderate, structural performance for beams subjected to various loads, such as axial and shear forces as well as bending and torsional moments. The cross section of the beam remains in its original shape, whereas in distortion, it will take on a parallelogram shape. Both these deformations cause axial displacements and/or membrane stresses in the beam, but distortion causes transverse bending stresses in the wall of the cross section. These phenomena are independent degrees of freedom of the beam. A more detailed analysis of the secondary warping of a square hollow section (SHS) with a round corner is conducted using a 3D solid element model. RHSs are analyzed to provide a comparison with an SHS

Analytical approach
Warping due to torsional loading
Distortion of the beam
FE model
Distortion of the cross section
Findings
Discussion
Conclusions
Full Text
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