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Transverse Crack Modeling and Validation in Rotor Systems Including Thermal Effects

机译:包括热效应在内的转子系统横向裂纹建模与验证

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In this article, a model is described that allows one to simulate the static behavior of a transversal crack in a horizontal rotor, under the action of the weight and other possible static loads and the dynamical behavior of the rotating cracked shaft. The crack "breaths," i.e., the mechanism of opening and closing of the crack, is ruled by the stress acting on the cracked section due to the external loads; in a rotor the stress is time-depending with a period equal to the period of rotation, thus the crack "periodically breaths". An original simplified model is described that allows cracks of different shape to be modeled and thermal stresses to be taken into account, since they may influence the opening and closing mechanism. The proposed method has been validated using two criteria. Firstly, the crack "breathing" mechanism, simulated with the model, has been compared with the results obtained by a nonlinear 3-D FEM calculation and a good agreement in the results has been observed. Secondly, the proposed model allows the development of the equivalent cracked beam. The results of this model are compared with those obtained by the above-mentioned 3-D FEM. There is a good agreement in the results, of this case as well. Therefore, the proposed crack model and equivalent beam model can be inserted in the finite beam element model used for the rotor dynamical behavior simulation-the obtained equations have time-depending coefficients, but they can be integrated in the frequency domain by using the harmonic balance method. The model is suitable for finite beam elements with six degrees of freedom per node, in order to account also for torsion vibrations and coupling between torsion and flexural vibrations.
机译:在本文中,描述了一种模型,该模型可以在重力和其他可能的静态载荷以及旋转裂纹轴的动力学行为的作用下,模拟水平转子中横向裂纹的静态行为。裂纹的“呼吸”,即裂纹的打开和闭合的机理,是由外部载荷作用在裂纹部分上的应力所决定的。在转子中,应力是随时间变化的,其周期等于旋转周期,因此裂纹“周期性地呼吸”。描述了一种原始的简化模型,该模型允许对不同形状的裂纹进行建模并考虑到热应力,因为它们可能会影响打开和关闭机构。所提出的方法已经使用两个标准进行了验证。首先,将用该模型模拟的裂纹“呼吸”机制与通过非线性3-D FEM计算获得的结果进行了比较,并观察到了良好的一致性。其次,提出的模型允许等效裂纹梁的发展。将该模型的结果与通过上述3-D FEM获得的结果进行比较。在这种情况下,结果也有很好的一致性。因此,可以将所提出的裂纹模型和等效梁模型插入用于转子动力学行为仿真的有限梁单元模型中,所获得的方程具有随时间变化的系数,但可以通过使用谐波平衡将其整合到频域中。方法。该模型适用于每个节点具有六个自由度的有限梁单元,以便还考虑扭转振动以及扭转与挠曲振动之间的耦合。

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