2022
DOI: 10.1002/cepa.1762
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Buckling Resistance of Longitudinally Stiffened Panels with Closed Stiffeners under Direct Longitudinal Stresses

Abstract: The buckling behaviour of panels may be determined according to EN 1993‐1‐5 [1]. Most of the design rules relating to stiffened panels in EN 1993‐1‐5 were derived on the basis of open‐section stiffeners. Several recent investigations have shown that the application of the design rules according to EN 1993‐1‐5 [1] taking into account the torsional stiffness of the stiffeners may overestimate the resistance of the panels. Therefore, the recent Amendment A2 to EN 1993‐1‐5 states that the torsional stiffness of st… Show more

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Cited by 3 publications
(4 citation statements)
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References 7 publications
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“…It is important to note that a complete neglect of the torsional stiffness of longitudinal stiffeners leads to overly conservative results. To address this, the revision FprEN 1993-1-5 [13] gives a new interpolation equation based on the investigations of Pourostad [14,15], so that the positive influence of the torsional stiffness of longitudinal stiffeners can be considered.…”
Section: Enhancing Buckling Analysis By Considering Torsional Stiffne...mentioning
confidence: 99%
“…It is important to note that a complete neglect of the torsional stiffness of longitudinal stiffeners leads to overly conservative results. To address this, the revision FprEN 1993-1-5 [13] gives a new interpolation equation based on the investigations of Pourostad [14,15], so that the positive influence of the torsional stiffness of longitudinal stiffeners can be considered.…”
Section: Enhancing Buckling Analysis By Considering Torsional Stiffne...mentioning
confidence: 99%
“…If the deformation was greater than 0.5, the buckling mode was defined as the global buckling mode. More information on the methodology of the global buckling identification can be found in [11]. [6,11] 4…”
Section: Considering Torsional Rigidity Of Closed Longitudinal Stiffe...mentioning
confidence: 99%
“…If we assume a buckling shape with one half-wave in the transverse direction (n = 1), the buckling coefficient kσ,p is a function of m, α and the nondimensional parameters δ, γ and θ of the stiffener. Finally, by minimizing the function (11), kσ,p can be defined in two branches, the first part corresponding to the value of kσ,p for m = 1 and the second part representing the minimum value of the function:…”
Section: Considering Torsional Rigidity Of Closed Longitudinal Stiffe...mentioning
confidence: 99%
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