1980
DOI: 10.1016/0045-7949(80)90175-3
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Numerical design prediction of the capacity of plates in biaxial in-plane compression

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Cited by 33 publications
(7 citation statements)
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“…The ultimate strength of a continuous plate under transverse thrust alone is formulated assuming the stress distribution shown in Fig. 17 [21]. Here, the ultimate strength of the end parts, s s ue ; is approximated by that of a continuous square plate, while the ultimate strength of the middle part, s s um ; by that of a both-ends simply supported beam of length b and unit width.…”
Section: Estimation Of Ultimate Strengthmentioning
confidence: 99%
“…The ultimate strength of a continuous plate under transverse thrust alone is formulated assuming the stress distribution shown in Fig. 17 [21]. Here, the ultimate strength of the end parts, s s ue ; is approximated by that of a continuous square plate, while the ultimate strength of the middle part, s s um ; by that of a both-ends simply supported beam of length b and unit width.…”
Section: Estimation Of Ultimate Strengthmentioning
confidence: 99%
“…Initial imperfections cause reductions in the strength and stiffness of steel plates and are thus considered in the post-local buckling analysis. Different magnitudes of geometric imperfections have been used in the nonlinear analysis of steel plates (Williams and Walker 1975;Valsgard 1980;Dier and Dowling 1984;Davidson et al 1989).…”
Section: Initial Imperfectionsmentioning
confidence: 99%
“…Little (1977) presented an energy method for the collapse analysis of steel plates with geometric imperfections under in-plane biaxial compression. Nonlinear finite element analysis was utilized by Valsgard (1980) to predict the biaxial strength of steel plates in ship structures. This study suggested that the biaxial strength should be determined on the basis of the proportional load increment approach in a nonlinear analysis.…”
Section: Introductionmentioning
confidence: 99%
“…The ultimate strength fux and fuy of plates under biaxial compression stresses should meet the requirement of the following interaction equation (Valsgard 1980;Frieze et al 1977):…”
Section: Biaxial Compressionmentioning
confidence: 99%