2003
DOI: 10.1201/9781482288087
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Non-Linear Mechanics of Reinforced Concrete

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Cited by 419 publications
(227 citation statements)
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“…After the crack opening, the model of the reinforcing bar in the joint element is based on the path-dependent mechanical model for a deformed reinforcing bar at the reinforced concrete interface [43]. The influence of the redistribution of loads along the bar is not directly considered in the finite element as it was taken into account in the bondslip models, but it is ensured through the local slip and deformation of the bar in the crack according to the experimental curve [44,45].…”
Section: Steel Materials Model In Joint Elementmentioning
confidence: 99%
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“…After the crack opening, the model of the reinforcing bar in the joint element is based on the path-dependent mechanical model for a deformed reinforcing bar at the reinforced concrete interface [43]. The influence of the redistribution of loads along the bar is not directly considered in the finite element as it was taken into account in the bondslip models, but it is ensured through the local slip and deformation of the bar in the crack according to the experimental curve [44,45].…”
Section: Steel Materials Model In Joint Elementmentioning
confidence: 99%
“…where e max and s max refer to the steel strain and nondimensional slip immediately after the change from loading to unloading, b is the factor obtained from the experiments, which approximately equals 1.0. By substituting the equation (10) in (9), the strain in the reinforcing bar at the crack can be obtained from the known non-dimensional slip s. The calculation of the shear force carried by the bar is based on the experimental curves which describe the curvature of the reinforcing bar in the vicinity of crack faces as a function of deflection of the reinforcing bar at the interface t s , Figure 3 [45]. The shear force is given by:…”
Section: Steel Materials Model In Joint Elementmentioning
confidence: 99%
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“…Second, the plane-remaining plane assumption is made here as well, and the strain ε cj (t) at a given fiber j is estimated from the curvature measured with the strain gauges of the extreme steel rebars. The corresponding stress σ cr (t) is approximated from ε cj (t) using a Maekawa material model 28 with nonlinear and independent loading and reloading paths, simplified with no tensile strength. Finally, the energy W C,k is given by C100 38 18 0 61 28 0 C200 103 75 37 163 118 59 C300 206 174 142 326 276 225 C350 312 276 242 493 436 382 C400 422 383 346 668 605 547 C450 538 495 457 851 783 722 C500 659 614 573 1042 970 906 C550 784 736 693 1239 1163 1096 C600 926 876 832 1465 1385 1315…”
Section: Damage Evaluation At Local Level In the Waffle-slab Structurementioning
confidence: 99%
“…Although such beam elements are computationally more demanding compared to truss elements, they can naturally capture the effect of rebar buckling. 50 The beam elements used in the present study include a single quadrature location along the length, and a total of nine quadrature points are used for the integration of stresses over the cross section. The beam elements have common nodes with the corresponding continuum elements which represent the concrete material.…”
Section: Element Formulation and Constitutive Model For Reinforcingmentioning
confidence: 99%