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Impact Factor Determination for High-Speed Rail Bridges

机译:高速铁路桥梁的影响因素确定

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Impact factor formulas used for traditional rail bridges (AREMA) or highway bridges (AASHTO) cannot be assumed for high speed rail application. Trains crossing through a wide range of speeds are likely to have a case which drives a forced vibration that resonates with the dynamic behavior of the bridge. Because these bridges are excited for a short time, the transient response has shown to be significant, making simplified use of steady-state modal analysis inadequate. Several high speed rail bridges of various configurations in the California area were studied. Impact factors were computed based on the ratio of dynamic response to the corresponding static case. To compute the full dynamic transient response, a series of time-history analyses were performed on a finite element model. This study considered different train sets at speeds ranging from 90 to 250 mph. In addition to analysis of moving loads, vehicle-bridge interaction was considered by utilizing a series of moving mass-spring-dampers with multiple degrees of freedom and stepping those elements across the bridge. For the responses considered, it was shown that in most cases the critical impact factors were considerably larger than those calculated using AREMA or AASHTO equations. However, the inclusion of vehicle-structure interaction can help in reducing these large impact factors.
机译:对于高速铁路应用,不能假定用于传统铁路桥梁(AREMA)或公路桥梁(AASHTO)的影响因子公式。穿越各种速度的列车很可能会产生一种情况,这种情况会驱动强迫振动,从而使桥梁的动态行为产生共鸣。由于这些电桥在短时间内被激励,因此瞬态响应已显示出显着性,从而不足以简化稳态模态分析的使用。研究了加利福尼亚地区几种不同配置的高速铁路桥梁。根据动态响应与相应静态情况的比率来计算影响因子。为了计算完整的动态瞬态响应,对有限元模型进行了一系列时程分析。这项研究考虑了时速从90到250 mph的不同火车组。除了分析移动载荷外,还通过使用一系列具有多个自由度的移动质量-弹簧-阻尼器并将这些元素跨过桥来考虑车桥相互作用。对于所考虑的响应,结果表明,在大多数情况下,关键影响因素都比使用AREMA或AASHTO方程计算的影响因素大得多。但是,包含车辆与结构的相互作用可以帮助减少这些较大的影响因素。

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