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Mathematical calculation of the damping value of steel railway bridges - part II: verification on the basis of existing bridges

机译:钢制铁路桥梁阻尼值的数学计算 - 第二部分:基于现有桥梁的验证

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摘要

The measurement of dynamic parameters of railway bridges (natural frequency and damping value) frequently reveals a significant discrepancy between measured damping values and normatively specified damping values. The EN 1991-2 stipulates conservative damping values for dynamic calculations, which are assessed as the lower limit of the damping values to be expected in reality and therefore lead to uneconomical results. Part 1 of this article introduces two predefined bridge models which allow determination of the damping value of railway bridges by calculation. These calculation models are thus verified by way of comparison with dynamic parameters obtained from 13 existing steel railway bridges. The comparison between calculation and measurement not only illustrates a considerable deviation between normatively prescribed and actually existing damping values. It also shows that the methods presented in Part 1 provide realistic results and effectively represent an evidence-based alternative to the technical standard. Finally, these new insights identify important potentials for minimising the discrepancy between measurement and calculation and thus establish a solid basis for realistic mathematical determination of the damping values.
机译:铁路桥梁动态参数(固有频率和阻尼值)的测量经常显示测量的阻尼值与规范规定的阻尼值之间存在显着差异。EN 1991-2 规定了动态计算的保守阻尼值,这些值被评估为实际预期阻尼值的下限,因此会导致不经济的结果。本文的第 1 部分介绍了两种预定义的桥梁模型,它们允许通过计算确定铁路桥梁的阻尼值。因此,通过与13座现有钢制铁路桥梁的动态参数进行比较,验证了这些计算模型。计算和测量之间的比较不仅说明了规范规定的阻尼值与实际存在的阻尼值之间存在相当大的偏差。它还表明,第 1 部分中介绍的方法提供了现实的结果,并有效地代表了技术标准的循证替代方案。最后,这些新见解确定了最小化测量和计算之间差异的重要潜力,从而为实际数学确定阻尼值奠定了坚实的基础。

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