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BEARINGS INFLUENCE ON THE DYNAMIC BEHAVIOR OF HSM SPINDLE

机译:轴承对HSM主轴动态行为的影响

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The aeronautic industry requires high speed and high power spindles to obtain high material removal rates during long rough milling operations. The weakness of HSM spindle is the bearings, although high precision hybrid ball bearings have been developed to achieve this critical application. Inadequate use of spindles inevitably leads to shortened lifetimes. Choosing the operating conditions is a required step before machining applications. It can be achieved through either experimental tests or numerical modeling that leads to stability lobe diagrams. Stability of cuts relies on the dynamic behavior of the spindle, which is particularly due to the eigenfrequencies of the tool-shaft assembly. The frequencies depend on bearing stiffness that can change under operating conditions. That is why the impact of cutting conditions and bearing parameters on its stiffness are studied in the paper. A five degrees of freedom model of angular ball bearing is briefly presented. A complete bearing model is introduced. The originality of the approach is the complete technological modeling, notably of the radial expansions of inner and outer rings of bearing. A non-linear expression is established from continuum mechanics model. The influence of geometry of bearing, operating conditions and design parameters of spindle on the bearing stiffness are established and analysed. Then, modal analyses of the tool-spindle assembly are carried out in relation to the varying bearing stiffness. Finally, significance of the approach is demonstrated through the analyses of Frequency Response Function.
机译:航空工业需要高速大功率主轴,以在长时间的粗铣削操作中获得较高的材料去除率。 HSM主轴的缺点是轴承,尽管已经开发出高精度混合滚珠轴承来实现这一关键应用。主轴使用不当不可避免地会导致使用寿命缩短。在加工应用之前,必须选择操作条件。它可以通过实验测试或数值模型来实现,从而得出稳定性凸耳图。切削的稳定性取决于主轴的动态行为,这尤其是由于刀具-轴组件的固有频率所致。频率取决于在工作条件下可能变化的轴承刚度。因此,本文研究了切削条件和轴承参数对其刚度的影响。简要介绍了角球轴承的五自由度模型。介绍了完整的轴承模型。该方法的独创性是完整的技术建模,尤其是轴承内圈和外圈的径向膨胀。从连续力学模型建立非线性表达式。建立并分析了轴承的几何形状,工作条件和主轴设计参数对轴承刚度的影响。然后,针对变化的轴承刚度进行了工具-主轴组件的模态分析。最后,通过对频率响应函数的分析证明了该方法的重要性。

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