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Reduced Order Model of a Bladed Rotor with Geometric Mistuning: Comparison Between Modified Modal Domain Analysis and Frequency Mistuning Approach

机译:带有几何失谐的叶片转子降阶模型:修正模态域分析与频率失谐方法的比较

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Mistuning has traditionally been modeled through the changes in Young's moduli of blades, or equivalently through perturbations in the stiffness matrices associated with blades' degrees of freedom. Such a mistuning is termed as Frequency Mistuning because it alters the blade alone frequencies without altering the mode shapes component associated with the blades. Many reduced order models have been developed for frequency mistuning [1-7]. Although frequency mistuning has been developed for Young's Modulus mistuning, it is applied to geometric mistuning in the literature. In this paper frequency mistuning is applied to a geometrically mistuned system and the results from Subset of Nominal Modes (SNM) [5] technique, a reduced order model based on frequency mistuning, are compared with those from Modified Modal Domain Analysis (MMDA). It is shown that frequency mistuning analysis is unable to capture the effects of geometric mistuning in general, whereas MMDA provides accurate estimates of natural frequencies, mode shapes and forced response.
机译:传统上,迷迭在杨氏模型的变化中,或者等效通过与叶片自由度相关的刚度矩阵中的扰动等效。这种迷雾被称为频率迷雾,因为它改变了刀片单独频率而不改变与刀片相关联的模式形状组件。已经开发了许多减少的次级模型用于频率迷雾[1-7]。虽然频率迷雾已经为杨氏模数迷信而开发,但它适用于文学中的几何迷迭。在该纸张频率迷雾地应用于几何迷雾系统,并且由标称模式(SNM)[5]技术的结果,基于频率迷雾的减少的订单模型与来自修正模态域分析(MMDA)的次数进行比较。结果表明,频率迷雾分析通常无法捕获几何迷雾的影响,而MMDA提供了对自然频率,模式形状和强制响应的准确估计。

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