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Parametric Study on Life-Cycle Maintenance and Repair Costs Caused by 'Multi-Hazard' Wind Excitation on a Long-Span Bridge

机译:“多灾害”风励磁对长跨度桥梁的生命周期维护和维修成本的参数研究

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This study discusses the implementation of a methodology for the buffeting response of cable-supported bridges (Seo & Caracoglia);the proposed methodology projects uncertainty in the aeroelastic input (i.e., flutter derivatives, FDs) onto the wind-induced bridge response. FDs are the most important part of the loading; the FD coefficients are estimated in wind tunnel and suffer from experimental errors. A simplified second-order polynomial model (designated as "model curve"), originally proposed by Seo & Caracoglia~(1,) Seo & Caracoglia~2 to derive flutter probability due to randomness in FDs, is employed to characterize the second statistical moments of FD errors. These "stochastic" model curves can be employed to estimate the "statistical buffeting" response" (Seo & Caracoglia~1) of the bridge by Monte-Carlo simulation. In the standard buffeting multi-mode approach (e.g., Jones & Scanlan~(3,) Scanlan & Jones~4) the result of the buffeting analysis is the value of the RMS dynamic response of a deck section at a given mean wind speed. In the proposed setting one estimates the probability that a given threshold for the variance of the response is exceeded. The term "multi-hazard" is used to describe buffeting "fragility", rescaled in the case of flutter occurrence. This probability is later used, together with information on the probability of the wind velocity at a given site, to predict the expected value of a "monetary loss function", by projecting FD variability onto the cost associated with interventions needed to ensure bridge safety against buffeting-induced damages or loss of functionality. A 1200-meter suspension bridge is used in this pilot study for the simulations.
机译:本研究讨论了用于电缆支持的桥梁的频响应(SEO和Caracoglia)的方法的实施;所提出的方法在风诱导的桥梁反应上将空气弹性输入(,颤动衍生物,FDS)的不确定性突出。 FDS是装载中最重要的部分; FD系数在风隧道中估计并遭受实验误差。简化的二阶多项式模型(指定为“模型曲线”),最初由SEO&Caracoglia〜(1,)SEO和Caracoglia〜2引起振动概率,由于FDS中的随机性,用于表征第二统计时刻FD错误。这些“随机”模型曲线可用于通过Monte-Carlo模拟来估计桥梁的“统计自动缓冲”响应“(SEO和Caracoglia〜1)。在标准的自助式多模式方法(例如,Jones&Scanlan〜( 3,Scanlan&Jones〜4)缓冲分析的结果是给定平均风速下甲板部分的RMS动态响应的值。在所提出的设置中,一个估计给定阈值对于变化的概率超过响应。术语“多危害”用于描述在颤动发生的情况下重新分配的缓冲“脆弱性”。稍后使用该概率,以及关于给定场地的风速概率的信息,为了预测“货币损失函数”的预期值,通过将FD可变性投影到与确保桥接安全造成的损坏或功能损失所需的干预措施所需的成本。在此PI中使用1200米悬架桥很多研究模拟。

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