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Modelling unsteady self-excited wind force on slender prisms in a turbulent flow

机译:在湍流中对细长棱镜上的非稳态自激风力建模

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A mathematical model to quantify the unsteady self-excited forces (USEFs) acting on a slender prism was developed, to address the shortcomings of the classical quasi-steady theory employed to predict the galloping instability of slender prisms. The unsteady aerodynamic force and galloping response of a prism were measured from a hybrid aeroelastic-pressure balance (HAPB) that can synchronously observe unsteady pressure and aeroelastic response. It was found that the galloping response predicted by the unsteady aerodynamic force is in close agreement with the experimental result whereas the quasi-steady theory cannot predict the galloping instability. According to an energy equivalent method, the unsteady aerodynamic force was quantitatively decomposed into three components: an aerodynamic damping force component, an aerodynamic stiffness force component and a residual force (buffeting force) component. Subsequently, a nonlinear mathematical model for the USEF which is a 1st-order polynomial function representing the aerodynamic damping and stiffness force components, was established. The results indicated that the 1st-order model was effective in predicting the galloping response of the prism. It was also demonstrated that the model can be used to predict the galloping instability of prisms with different mass-damping ratios.
机译:建立了数学模型来量化作用在细长棱镜上的非稳态自激力(USEF),以解决用于预测细长棱镜的疾驰不稳定性的经典准稳态理论的缺点。棱镜的非稳态空气动力和驰豫响应是通过可同时观察非稳态压力和空气弹性响应的混合气动弹性压力天平(HAPB)进行测量的。结果表明,由非定常空气动力预测的驰豫响应与实验结果非常吻合,而准稳态理论不能预测驰豫的不稳定性。根据能量等效方法,将不稳定的空气动力定量地分解为三个分量:空气动力阻尼力分量,空气动力刚度力分量和残余力(吹气力)分量。随后,建立了USEF的非线性数学模型,该模型是代表空气动力学阻尼和刚度分量的一阶多项式函数。结果表明,一阶模型可以有效地预测棱镜的舞动响应。还证明了该模型可用于预测具有不同质量阻尼比的棱镜的驰豫不稳定性。

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