2023
DOI: 10.1016/j.engstruct.2022.114924
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The Continuous Strength Method – Review and outlook

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Cited by 47 publications
(9 citation statements)
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“…trueλ¯normalp0.68 (Afshan and Gardner, 2013)) can be determined from equation (12), where ε y is the material yield strain equal to f y / E , ε u is the strain corresponding to the material ultimate tensile stress f u and trueλ¯normalp is the cross-section slenderness defined by equation (10). Two upper bounds are applied to the strain ratio ε csm / ε y : the first limit of Ω is set to prevent excessive strains and defines the permissible level of plastic deformation on project-by-project basis, with a recommended value of 15, in line with the EN 1993-1-1 ductility requirement (Gardner et al, 2023); the second limit of C 1 ε u / ε y , where C 1 is a coefficient corresponding to the adopted quad-linear material model as described in the following paragraphs (Yun and Gardner, 2017; Yun et al, 2018a), defines a cut-off strain (restricting strains to the first three stages of the quad-linear material model described below) to avoid over-predictions of material strength when using the adopted resistance functions.…”
Section: Stability Design Of Welded I-sections Under Compression Plus...mentioning
confidence: 99%
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“…trueλ¯normalp0.68 (Afshan and Gardner, 2013)) can be determined from equation (12), where ε y is the material yield strain equal to f y / E , ε u is the strain corresponding to the material ultimate tensile stress f u and trueλ¯normalp is the cross-section slenderness defined by equation (10). Two upper bounds are applied to the strain ratio ε csm / ε y : the first limit of Ω is set to prevent excessive strains and defines the permissible level of plastic deformation on project-by-project basis, with a recommended value of 15, in line with the EN 1993-1-1 ductility requirement (Gardner et al, 2023); the second limit of C 1 ε u / ε y , where C 1 is a coefficient corresponding to the adopted quad-linear material model as described in the following paragraphs (Yun and Gardner, 2017; Yun et al, 2018a), defines a cut-off strain (restricting strains to the first three stages of the quad-linear material model described below) to avoid over-predictions of material strength when using the adopted resistance functions.…”
Section: Stability Design Of Welded I-sections Under Compression Plus...mentioning
confidence: 99%
“…FE models were firstly established and validated against existing test results collected from the literature (Su et al, 2021(Su et al, , 2021bSun et al, 2021), and then employed to carry out parametric studies to generate supplementary numerical data covering a wide range of steel grades, cross-section geometries and loading combinations. Based on the numerically derived data, together with the test results collected from the literature (Sun et al, 2021), the current cross-section design provisions specified in EN 1993EN -1-1 (2005EN , 2019, EN 1993EN -1-12 (2007 and AISC 360-16 (2016), as well as the Continuous Strength Method (CSM) (Gardner and Nethercot, 2004;Gardner, 2008;Gardner et al, 2023;Yun et al, 2018b), were evaluated for both NSS and HSS nonslender welded I-sections under combined compression and uniaxial bending. Finally, reliability analysis was performed to evaluate the reliability levels of the different design methods according to EN 1990to EN :2002to EN (2002.…”
Section: Introductionmentioning
confidence: 99%
“…In the CSM, strain-based checks are applied. Specifically, the design value of the maximum longitudinal compressive strain εEd at each cross-section must satisfy ε Ed ε csm ⁄ ≤1.0, where εcsm is the CSM compressive strain limit that defines the maximum strain that a cross-section can endure prior to failure, determined from the CSM base curve [5]. The key steps for calculating the CSM limiting strain are detailed in this section.…”
Section: Determination Of Limit Strain εCsmmentioning
confidence: 99%
“…Regarding the new design method, it is worth noting that the continuous strength method (CSM) was developed as a new design method based on a deformation-based approach that provides a constant, rational, and accurate allowance for material nonlinearity due to the spread of plasticity and strain hardening [98]. The advancement of the CSM in terms of designing stainless steel structures, including stub columns, was reviewed by Gardner et al (2023) [99].…”
Section: Stainless Steelmentioning
confidence: 99%