1990
DOI: 10.15554/pcij.09011990.42.55
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Deformation Controlled Nonlinear Analysis of Prestressed Concrete Continuous Beams

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Cited by 16 publications
(6 citation statements)
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“…The obtained system of nonlinear stiffness equations is solved using the iterative procedure described by Campbell and Kodur [23] and the deflections of the beam are computed.…”
Section: Beam Analysismentioning
confidence: 99%
“…The obtained system of nonlinear stiffness equations is solved using the iterative procedure described by Campbell and Kodur [23] and the deflections of the beam are computed.…”
Section: Beam Analysismentioning
confidence: 99%
“…The last step in the analysis is to construct the global stiffness matrix of the beam and the associated loading vector. The obtained system of nonlinear stiffness equations is solved using an iterative procedure described by Campbell and Kodur [23] and the deflections are computed. These deflections and rate of deflections of the beam, together with temperatures and strength capacities for each segment, are checked against the limiting values discussed above to assess the failure state of the beam under fire conditions at that time step.…”
Section: Computer Implementation Computer Programmentioning
confidence: 99%
“…Incremental load or displacement is then applied on which iterations are performed to obtain the admissible nodal displacements that satisfy the constitutive behaviour of each element. Unlike the previous technique adopted by Campbell and Kodur (1990) in which the moment-curvature relationship is based on the mid-section of an element, the present study is based on the moment-curvature relationship of the section at each nodal point. Apart from the more accurate modelling of varying tendon eccentricity within each element, the present formulation also avoids significant discontinuity of curvature across element boundaries.…”
Section: General Approachmentioning
confidence: 99%
“…Apart from the more accurate modelling of varying tendon eccentricity within each element, the present formulation also avoids significant discontinuity of curvature across element boundaries. While Campbell and Kodur (1990) have adopted an iteration scheme using the secant flexural stiffnesses, an iteration scheme using the initial flexural stiffnesses and residual curvatures is devised so as to cope with not only loading beyond the peak resistance along the post-peak branch (i.e. continued increase in curvature) but also unloading before reaching the peak resistance.…”
Section: General Approachmentioning
confidence: 99%