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Seismic Assessment of Footbridges under Spatial Variation of Earthquake Ground Motion (SVEGM): Experimental Testing and Finite Element Analyses

机译:地震地震动(SVEGM)空间变化下的行人天桥地震评估:实验测试和有限元分析

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摘要

In this paper, the seismic assessments of two footbridges, i.e., a single-span steel frame footbridge and a three-span cable-stayed structure, to the spatial variation of earthquake ground motion (SVEGM) are presented. A model of nonuniform kinematic excitation was used for the dynamic analyses of the footbridges. The influence of SVEGM on the dynamic performance of structures was assessed on both experimental and numerical ways. The comprehensive tests were planned and carried out on both structures. The investigation was divided into two parts: in situ experiment and numerical analyses. The first experimental part served for the validation of both the finite element (FE) modal models of structures and the theoretical model of nonuniform excitation as well as the appropriateness of the FE procedures used for dynamic analyses. First, the modal properties were validated. The differences between the numerical and the experimental natural frequencies, obtained using the operational modal analysis, were less than 10%. The comparison of the experimental and numerical mode shapes also proved a good agreement since the modal assurance criterion values were satisfactory for both structures. Secondly, nonuniform kinematic excitation was experimentally imposed using vibroseis tests. The apparent wave velocities, evaluated from the cross-correlation functions of the acceleration-time histories registered at two consecutive structures supports, equaled 203 and 214 m/s for both structures, respectively. Also, the coherence functions proved the similarity of the signals, especially for the frequency range 5 to 15 Hz. Then, artificial kinematic excitation was generated on the basis of the adopted model of nonuniform excitation. The obtained power spectral density functions of acceleration-time histories registered at all supports as well as the cross-spectral density functions between registered and artificial acceleration-time histories confirmed the strong similarity of the measured and artificial signals. Finally, the experimental and numerical assessments of the footbridges performance under the known dynamic excitation generated by the vibroseis were carried out. The FE models and procedures were positively validated by linking full-scale tests and numerical calculations. In the numerical part of the research, seismic analyses of the footbridges were conducted. The dynamic responses of structures to a representative seismic shock were calculated. Both the uniform and nonuniform models of excitation were applied to demonstrate and quantify the influence of SVEGM on the seismic assessment of footbridges. It occurred that SVEGM may generate non-conservative results in comparison with classic uniform seismic excitation. For the stiff steel frame footbridge the maximum dynamic response was obtained for the model of nonuniform excitation with the lowest wave velocity. Especially zones located closely to stiff frame nodes were significantly more disturbed. For the flexible cable-stayed footbridge, in case of nonuniform excitation, the dynamic response was enhanced only at the points located in the extreme spans and in the midspan closely to the pillars.
机译:本文介绍了两个人行桥的抗震评估,即单跨钢架人行桥和三跨斜拉结构对地震地震动(SVEGM)的空间变化。非均匀运动学激励模型用于人行桥的动力分析。通过实验和数值方法评估了SVEGM对结构动力性能的影响。计划并在两个结构上进行了综合测试。研究分为两部分:原位实验和数值分析。第一个实验部分用于验证结构的有限元(FE)模态模型和非均匀激励的理论模型,以及用于动态分析的FE程序的适用性。首先,对模态性质进行了验证。使用操作模态分析获得的数值和实验固有频率之间的差异小于10%。实验模态和数值模态的比较也证明了很好的一致性,因为模态保证标准值对于两种结构都是令人满意的。其次,通过振动试验在实验上施加了不均匀的运动学激励。根据在两个连续结构处记录的加速时间历史的互相关函数评估的视在波速,两个结构分别等于203 m / s和214 m / s。同样,相干函数证明了信号的相似性,特别是在5至15 Hz的频率范围内。然后,在所采用的非均匀激励模型的基础上,产生了人工运动激励。所获得的在所有支持下记录的加速时间历史的功率谱密度函数以及在记录的和人工的加速时间历史之间的互谱密度函数证实了实测信号和人工信号的强烈相似性。最后,对由振动台产生的已知动态激励下的人行天桥性能进行了实验和数值评估。有限元模型和程序已通过将全面测试和数值计算相结合而得到了积极验证。在研究的数值部分,对人行天桥进行了地震分析。计算了结构对代表性地震冲击的动力响应。激励的统一模型和非均匀模型均被用来证明和量化SVEGM对人行天桥地震评估的影响。与经典的均匀地震激励相比,SVEGM可能会产生非保守的结果。对于刚性钢架人行桥,以最低的波速获得了非均匀激励模型的最大动力响应。特别是靠近刚架节点的区域受到的干扰明显更大。对于柔性斜拉式人行桥,在非均匀激励的情况下,动力响应仅在极端跨度和中跨距柱的中点处得到增强。

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