COMPUTATIONAL APPROACH TO IMPROVE BEARINGS BY RESIDUAL STRESSES BASED ON THEIR REQUIRED BEARING FATIGUE LIFE

F. Pape, O. Maiss, B. Denkena, G. Poll
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引用次数: 1

Abstract

In drive systems and component technology a high reliability is very important for machines. Machine element dimensions are calculated for reliability. The properties for these elements are based on conventional manufacturing techniques. Very high stresses are applied on bearings in their operating time. To improve the endurance life, residual stresses can be induced into the subsurface zone. In contrast to a conventional grinding process, the mechanical surface modification process deep rolling is able to induce very high compressive residual stresses. A computational approach was developed to establish an appropriate residual stress depth profile matching the applied loads. Thus, the costs of manufacturing can be chosen in accordance to the required properties. The method to determine the residual stresses is based on an iterative reverse calculation of an existing bearing fatigue life model of Ioannides et al. The model originates from the approach of Lundberg and Palmgren (1947) including a stress fatigue limit tu. For the term ti, the fatigue criterion of Dang-Van is applied. The equation accounts for the maximum orthogonal shear stress and the local hydrostatic pressure phyd, corrected for residual and hoop stress. The inputs into the computational model are the stresses on the surface, which are simulated based on the load and geometry of the contact between roller and bearing surface. As an output the required residual stress profile underneath the bearings raceway is given to achieve a bearing fatigue life as required for the given application. In order to verify the model, the bearing fatigue life was experimentally determined for a given residual stress profile by experiments.
基于轴承疲劳寿命要求的残余应力改进轴承的计算方法
在驱动系统和部件技术中,高可靠性对机器是非常重要的。为了可靠性,计算了机器元件的尺寸。这些元素的性质是基于传统的制造技术。轴承在运行过程中承受着很高的应力。为了提高耐久寿命,可以将残余应力诱导到地下区域。与传统的磨削工艺相比,机械表面改性深滚加工能够产生非常高的压残余应力。建立了一种计算方法,以建立一个适当的残余应力深度分布与施加的载荷。因此,制造成本可以根据所需的性能来选择。确定残余应力的方法是基于Ioannides等人已有的轴承疲劳寿命模型的迭代反算。该模型源自Lundberg和Palmgren(1947)的方法,包括应力疲劳极限tu,其中ti项采用Dang-Van疲劳判据。该方程考虑了最大正交剪应力和局部静水压力,并对残余应力和环向应力进行了修正。计算模型的输入是表面上的应力,这是基于载荷和滚子与轴承表面之间接触的几何形状来模拟的。作为输出,给出了轴承滚道下方所需的残余应力剖面,以达到给定应用所需的轴承疲劳寿命。为了验证该模型,通过实验确定了给定残余应力剖面下轴承的疲劳寿命。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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