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Parametric study on free vibration and instability of a functionally graded cracked shaft in a rotor-disc-bearing system: finite element approach

机译:圆盘轴承系统中功能梯度裂纹轴的自由振动和不稳定性的参数研究:有限元方法

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Free vibration and stability analysis are studied for a rotor-disk-bearing system having a radially functionally graded (FG) shaft with a transversely fully open crack, based on finite element (FE) approach. Both viscous and hysteretic internal damping are incorporated in the FE model of FG cracked shaft using two nodded Timoshenko beam element having four degrees of freedom (DOFs) at each node. Material properties of the FG cracked shaft are assumed temperature dependent and graded along radial direction following different material gradation law. FG shaft is made of two constituents material namely zirconia (ZrO_(2)) and stainless steel (SS) where metallic (SS) contain is decreasing towards the outer diameter of the shaft. Extended Hamilton’s principle is employed to derive the system equations of motion (EOMs) of the FG cracked shaft system. A complete code is developed in MATLAB for correcting the formulation of modeling of crack and verified with existing published results. Influences of different material gradient index, temperature gradients, size and location of crack, viscous and hysteretic internal damping, slenderness ratio, and boundary condition on dynamic responses of the FG cracked shaft system are studied.
机译:基于有限元(FE)方法,研究了具有径向功能梯度(FG)轴和横向完全开放裂纹的转子盘轴承系统的自由振动和稳定性分析。 FG裂纹轴的有限元模型中既包含粘性阻尼也包括滞回内部阻尼,在每个节点上使用两个带四个自由度(DOF)的点头Timoshenko梁单元。假定FG裂纹轴的材料性能取决于温度,并遵循不同的材料渐变规律沿径向进行分级。 FG轴由两种成分的材料制成,即氧化锆(ZrO_(2))和不锈钢(SS),其中金属(SS)所含的含量朝轴的外径减小。采用扩展汉密尔顿原理来推导FG裂纹轴系统的系统运动方程(EOM)。在MATLAB中开发了一个完整的代码,用于更正裂纹建模的公式,并用现有的公开结果进行验证。研究了不同的材料梯度指数,温度梯度,裂纹的大小和位置,粘性和滞后内部阻尼,细长比以及边界条件对FG裂纹轴系统动力响应的影响。

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