首页> 外文期刊>Proceedings of the Institution of Mechanical Engineers. Part K, Journal of Multi-body Dynamics >The impact of vibration response due to rolling bearing components waviness on the performance of grinding machine spindle system
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The impact of vibration response due to rolling bearing components waviness on the performance of grinding machine spindle system

机译:滚动轴承波动引起的振动响应对磨床主轴系统性能的影响

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In this research, an analytical model based on a five-degrees-of-freedom nonlinear dynamical system was utilized to investigate the impact of vibration response due to inner race, outer race, and ball bearing waviness on the performance of grinding machine spindle system supported by two angular ball bearings. The waviness of rolling elements is modeled as a sinusoidal function is incorporated along the inner or outer races of bearing and ball surface. The elastic deflection and nonlinear contact force are calculated based on Hertzian contact model, while the shaft has five-degrees-of-freedom motions, three translational and two angular motions. The five-degrees-of-freedom nonlinear governing equations of the spindle system were developed taking into consideration the effect of outer race, inner race, and ball surface waviness, which are included in the kinematic constraints and force equilibrium equations of a ball. The developed model and its results are validated against results found in literature. Results by this paper indicate that the inner race waviness can significantly distort the tolerance and machining quality of grinding spindle-bearing systems more than does waviness in the outer race and ball elements. This is because the inner race waviness generates more complicated vibrations than the outer race and ball waviness. The most severe vibrations caused by the inner race waviness were found to occur when the waviness was of the order that is equal to multiple of number of balls in a bearing set plus or minus one (WO=iNb +/- 1).
机译:在这项研究中,基于五自由度非线性动力学系统的分析模型用于研究内圈,外圈和滚珠波纹引起的振动响应对所支持的磨床主轴系统性能的影响。由两个角球轴承组成。滚动元件的波纹度建模为沿轴承和球表面的内圈或外圈并入正弦函数。弹性挠度和非线性接触力是基于赫兹接触模型计算的,而轴具有五自由度运动,三个平移运动和两个角运动。考虑到外圈,内圈和球表面波纹度的影响,开发了主轴系统的五自由度非线性控制方程,这些方程包括在球的运动学约束和力平衡方程中。相对于文献中的结果验证了开发的模型及其结果。本文的结果表明,内圈波纹度比外圈和滚珠元件的波纹度更能使磨削主轴轴承系统的公差和加工质量显着变形。这是因为内圈波纹比外圈波纹和球的波纹产生更复杂的振动。当波纹度等于轴承组中球数的倍数正负(WO = iNb +/- 1)的量级时,就会发生由内圈波纹度引起的最严重的振动。

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