西安交通大学机械制造系统工程国家重点实验室,西安,710049
网络首发:2017-06-10,
纸质出版:2017
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方斌 1, 张进华 1, 洪军 1, 等. 联合载荷作用下高速角接触球轴承快速计算方法及接触角分析[J]. 西安交通大学学报, 2017,51(6):115-121.
Quick Calculation Method and Contact Angle Analysis for High-Speed Angular Contact Ball Bearing under Combined Loads[J]. 2017, 51(6): 115-121.
方斌 1, 张进华 1, 洪军 1, 等. 联合载荷作用下高速角接触球轴承快速计算方法及接触角分析[J]. 西安交通大学学报, 2017,51(6):115-121. DOI: 10.7652/xjtuxb201706019.
Quick Calculation Method and Contact Angle Analysis for High-Speed Angular Contact Ball Bearing under Combined Loads[J]. 2017, 51(6): 115-121. DOI: 10.7652/xjtuxb201706019.
针对现有球轴承模型的所含非线性方程组数目较多、模型计算效率较低的问题。在Jones-Harris模型的基础上
选用轴承内部接触角为迭代变量
并对轴承内部局部平衡方程进行推导及化简
有效地减少了轴承模型中非线性方程组的个数(减少了2Z个非线性方程
Z为滚珠个数)
从而大幅减少了模型的计算量。此外
接触角作为高速角接触球轴承最为重要的动态参数
在上述模型的基础上
分析了多种因素对轴承内部接触角的影响规律。研究结果表明
改进后的模型具有更高的求解效率
通过施加适当的力矩载荷可消除由于径向载荷所带来的接触角分布不均匀的负面影响。
Large number of nonlinear equations in the existing ball bearing models lead to a lower calculation efficiency. Following Jones-Harris model
the contact angels of ball bearing are chosen as the iterative variables
and the partial equilibrium equations of balls are further deduced and simplified
which facilitates decreasing the number of nonlinear equations to significantly reduce the computing task. The contact angle is taken as the most important dynamic parameter of high-speed angular contact ball bearings
and the influencing rules of various factors on it are analyzed. The results show that the new model has high computing efficiency
and the uneven distribution of contact angle due to radial load can be eliminated by applying an appropriate moment.
ABELE E, ALTINTAS Y, BRECHER C. Machine tool spindle units [J]. CIRP Annals-Manufacturing Technology, 2010, 59(2): 781-802.
CAO Y Z, ALTINTAS Y. A general method for the modeling of spindle-bearing systems [J]. Trans ASME Journal of Mechanical Design, 2004, 126(6): 1089-1104.
PALMGREN A. Ball and roller bearing engineering [M]. Burbank, USA: Philadelphia SKF Industries Inc., 1959: 30-51.
JONES A B. A general theory for elastically constrained ball and radial roller bearings under arbitrary load and peed condition [J]. ASME Journal of Basic Engineering, 1960, 82(2): 309-320.
HARRIS T A. Rolling bearing analysis [M]. 5th ed. New York, USA: John Wiley Sons, 2009: 419-454.
GUPTA P K. Advanced dynamics of rolling elements [M]. New York, USA: Springer Verlag, 1984: 16-54.
ANTOINE F J, ABBA G, MOLINARI A. A new proposal for explicit angle calculation in angular contact ball bearing [J]. ASME Journal of Mechanical Design, 2006, 128(2): 468-478.
张学宁, 韩勤锴, 褚福磊. 基于简化Jones-Harris方法的球轴承接触角研究 [J]. 振动与冲击, 2013, 32(13): 170-175.
ZHANG Xuening, HAN Qinkai, CHU Fulei. Contact angle of ball bearings based on a simplified Jones-Harris method [J]. Journal of Vibration and Shock, 2013, 32(13): 170-175.
LIAO N T, LIN J F. A new method for the analysis of deformation and load in a ball bearing with variable contact angle [J]. ASME Journal of Mechanical Design, 2001, 123(2): 304-312.
LIAO N T, LIN J F. An analysis of misaligned single-row angular-contact ball bearing [J]. Trans ASME Journal of Mechanical Design, 2004, 126(2): 370-374.
WANG W Z, HU L, ZHANG S G, et al. Modeling high-speed angular contact ball bearing under the combined radial, axial and moment loads [J]. Proceedings of the Institution of Mechanical Engineers: Part C Journal of Mechanical Engineering Science, 2014, 228(5): 852-864.
LI X H, LI H F, ZHANG Y F, et al. Investigation of non-uniform preload on the static and rotational performances for spindle bearing system [J]. International Journal of Machine Tools Manufacture, 2016, 106: 11-21.
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