1997
DOI: 10.1016/s0141-0296(96)00138-1
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A generalized design-based elastoplastic analysis of steel frames by section assemblage concept

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Cited by 39 publications
(17 citation statements)
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“…Further, Chan and Chui [8] proposed a method for considering the gradual yielding across a cross-section subjected to bending action, for which the axial force was included by reducing the bending moment capacity. More recently, Iu and Chan [9] developed a refined plastic hinge method which included strain-hardening for steel structures subjected to elevated temperatures, while Iu et al [10] modified a plastic hinge approach in which the interaction of bending and axial actions on the yield surface at elevated temperature was formulated.…”
Section: Introductionmentioning
confidence: 99%
“…Further, Chan and Chui [8] proposed a method for considering the gradual yielding across a cross-section subjected to bending action, for which the axial force was included by reducing the bending moment capacity. More recently, Iu and Chan [9] developed a refined plastic hinge method which included strain-hardening for steel structures subjected to elevated temperatures, while Iu et al [10] modified a plastic hinge approach in which the interaction of bending and axial actions on the yield surface at elevated temperature was formulated.…”
Section: Introductionmentioning
confidence: 99%
“…Linija loma za jednostavan plastični zglob može se aproksimirati metodom objašnjenom u [6], slika 3(a).…”
Section: Plastična Linija Loma Za Jednostavan Plastični Zglobunclassified
“…Failure line for simple plastic hinge can be approximated by the method explained in [6], Fig. 3(a).…”
Section: Plastic Failure Line For Simple Plastic Hingementioning
confidence: 99%
“…When a section is at an elevated temperature, the residual stress would be gradually relieved. The residual stress is a function of temperature [44] and its pattern may change due to thermal effects [45]. In this section, the ratio of the tangent modulus, which accounts for the effects of residual stresses, to the effective modulus of elasticity at elevated temperatures is assumed to follow equations (4.24a) and (4.24b).…”
Section: Basic Assumptionsmentioning
confidence: 99%