列车载荷对轨道热屈曲的影响

G. Pucillo
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引用次数: 1

摘要

由于连续焊接轨道的出现,轨道热屈曲可能是主要的问题。事实上,当轨道温度上升超过一个临界值时,轨道可以突然或逐渐地在横向面上弯曲。压载条件差和横向对中缺陷大是造成这种现象的主要原因。在前人的文章中,提出了热轨道屈曲模拟的参数化有限元模型,并与文献分析结果进行了对比验证。在本研究中,通过与其他三位作者的解析和数值结果的比较,进一步验证了有限元模型的有效性。此外,考虑到列车通行对竖向荷载屈曲温度的影响,在考虑轴载引起的竖向反力分布的情况下,对道岔侧阻力沿轨道进行了修正。考虑线路缺陷幅值的两种取值和实际轨道车辆特征参数的不同取值,对正切轨道和曲线轨道进行了灵敏度分析。结果表明,当货车中心距较小时,会产生△Tmax≈△Tmin的渐进式屈曲,而当横向排列缺陷较大时,则会更加强烈地触发渐进式屈曲。△Tmax和△Tmin随轴距的增大而增大,且在中心距较低时增大更为明显。△Tmax和△Tmin随曲线半径的增大而增大,但随失位缺陷幅值的增大而减小。在爆炸屈曲条件下(△Tmax≠△Tmin),货车中心距存在一个垂直载荷不再影响的极限值,并得出了静态热屈曲的结果。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Train-Induced Load Effects on the Thermal Track Buckling
Thermal track buckling is probably the major problem due to the advent of continuous welded rail track. In fact, when the rails temperature rises over a critical value, the track can buckle, suddenly or progressively, in the lateral plane. Both poor ballast conditions and large lateral alignment defects are the principal causes of such phenomenon. In a previous paper, a parametric finite element model for thermal track buckling simulation was presented and validated by comparison with analytical results of the literature. In this study, the finite element model has been further validated by comparison with analytical and numerical results obtained by three other authors. Moreover, to take into account the effect on the buckling temperatures of the vertical loads due to train passes, the tie-ballast lateral resistance has been modified along the track, taking into account the vertical reaction forces distribution induced by axle loads. A sensitivity analysis has been carried out both for tangent and curved track, considering two values of the alignment defect amplitude, and different values of the parameters that characterize actual railway vehicles. It is found that the conditions to trigger progressive buckling (△Tmax ≈ △Tmin) are attained with small values of the truck center distance, and in a more accentuated manner in the presence of high values of the lateral alignment defect. △Tmax and △Tmin increase with axle spacing, and this increase is more pronounced for low values of the truck center spacing. △Tmax and △Tmin also increase with curve radius, but decrease for increasing values of the misalignment defect amplitude. In explosive buckling conditions (△Tmax ≠ △Tmin), there is a limit value of the truck center distance above which the vertical load has no more effects, and the results of the static thermal buckling are found.
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