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Flexural behavior of post-tensioned normal-strength lightweight concrete one-way slabs

机译:后张法正常强度轻质混凝土单板的抗弯性能

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Twelve partially post-tensioned lightweight concrete (LWC) one-way slabs were tested under a symmetrical top one-point loading and a symmetrical top two-point loading. For each loading type, unbonded prestressing three-wire strands were arranged with a straight profile of constant eccentricity and a harped profile of variable eccentricity. The span-to-depth ratio also varied among 15,35, and 55. The ultimate moment and the corresponding stress increase in unbonded tendons measured from the present LWC specimens were compared with those of post-tensioned normal-weight (NWC) concrete beams and ACI 318-11 predictions. Additionally, to generalize strain distribution-based equations to predict the stress increase in unbonded tendons at ultimate strength of flexural members, an equivalent plastic hinge length-to-tendon length ratio (to explain the reduced stress of unbonded tendons) and a coefficient (to straightforwardly obtain the neutral axis depth) were formulated from a total of 200 test data and a comprehensive parametric study, respectively. From comparisons between predictions and experimental results, the ACI 318-11 design equations for the stress increase in unbonded tendons were found to be fairly conservative in both the NWC and the LWC beams, though an unsafe condition is occasionally observed in those specimens with a reinforcing index between 0.27 and 0.35 under one-point top loading. Conversely, the predictions obtained from the currently proposed equations are in good agreement with test results.
机译:在对称的顶部单点荷载和对称的顶部两点荷载下对十二个部分后张轻质混凝土(LWC)单向板进行了测试。对于每种载荷类型,未粘结的预应力三线股都以恒定偏心率的笔直轮廓和可变偏心率的竖琴轮廓布置。在15、35和55之间,跨度与深度之比也有所不同。将当前LWC试样测得的无粘结筋的极限弯矩和相应应力增加与后张法正常重量(NWC)混凝土梁进行了比较。和ACI 318-11预测。此外,要推广基于应变分布的方程式以预测在挠性构件的极限强度下未粘结的筋的应力增加,需要使用等效的塑料铰链长度与筋的长度之比(以解释未粘结的筋的应力减小)和系数(分别从总共200项测试数据和全面的参数研究中得出公式。通过对预测结果和实验结果的比较,发现在NWC和LWC梁中ACI 318-11设计公式对于无粘结筋的应力增加是相当保守的,尽管有时会在那些带有加强筋的标本中观察到不安全的情况一点最大载荷下的指数介于0.27和0.35之间。相反,从当前提出的方程式获得的预测与测试结果非常吻合。

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