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A moving-window least squares fitting method for crack detection and rigidity identification of multispan bridges (pages 387–404)

机译:用于多跨桥梁裂缝检测和刚度识别的动窗最小二乘拟合方法(第387–404页)

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In this study, a moving-window least squares fitting method is proposed for rapid identification of cracks and flexuralnrigidities in multispan bridges. First, the dynamic deflections of a continuous bridge were locally measurednunder a dynamic point load. Their integrations over time, referred to as ‘integration-over-time deflections’, werenused to derive ‘integration-over-time slopes’. These virtually static measurements over a short segment of thenbridge were then fitted into a cubic curve in the least squares sense. Finally, the coefficient of the square termnof the fitted curve was used to determine both the magnitude and location of local flexibility because of crackingnand/or changing in flexural rigidity of the bridge. For multispan continuous bridges, an iterative procedure wasndeveloped to ensure that the end moments of various spans are compatible with the identified cracks and rigiditynchanges. To illustrate the proposed method, prismatic girder bridges with multiple cracks of various depths or nonprismaticngirder bridges were analyzed. Sensitivity analysis was conducted on the effects of weighting factor, noisenlevel, load type, window length, and bridge discretization. Numerical results demonstrated that the proposednmethod can accurately detect cracks and identify the change in flexural rigidity. The five-point equally weightednalgorithm is recommended for practical applications. The spacing of two discernible cracks is equal to the windownlength. The identified results are insensitive to noise because of integration of the dynamic measurements.nCopyright © 2011 John Wiley & Sons, Ltd.
机译:在这项研究中,提出了一种移动窗口最小二乘拟合方法来快速识别多跨桥梁的裂缝和弯曲刚度。首先,在动态点荷载作用下对连续桥的动力挠度进行局部测量。他们随着时间的推移被称为“随时间推移的积分偏差”,从而得出“随时间推移的积分斜率”。然后将这些在随后的一小段桥上的静态测量结果拟合为最小二乘方的三次曲线。最后,由于桥的开裂和/或挠曲刚度的变化,拟合曲线的平方项的系数用于确定局部挠性的大小和位置。对于多跨连续桥,已开发出一种迭代程序来确保各种跨度的端力矩与所确定的裂缝和刚度变化兼容。为了说明所提出的方法,分析了具有不同深度的多个裂缝的棱形梁桥或非棱柱梁桥。对加权因子,噪声水平,负载类型,窗长和桥离散化的影响进行了敏感性分析。数值结果表明,所提出的方法可以准确地检测裂纹并识别弯曲刚度的变化。建议在实际应用中采用五点均等加权算法。两个可识别裂缝的间距等于窗口长度。由于动态测量的集成,确定的结果对噪声不敏感。n版权所有©2011 John Wiley&Sons,Ltd.

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