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Assessment of Elliptical Conformal Hertz Analysis Applied to Constant Velocity Joints

机译:椭圆形等赫兹分析应用于等速万向节的评估

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摘要

To analyze the contact between two spherical bodies with different radii of curvature, the three-dimensional (3D) Hertz theory for elliptical contact is typically used. When the two contacting bodies have high conformity, such as the case for ball-in-groove, the Hertz theory may break down. In this research, finite element analysis (FEA) was used to assess the validity of 3D Hertz theory as found in the roller-housing contact of constant velocity joints. The contact area, normal approach, and contact pressure results show that Hertz agrees with FEA predictions for low compressive loads, where the contact ellipse is within the geometrical contact dimensions. At higher loads the contact ellipse extends beyond the contacting geometrical dimensions and the simplified analytical Hertz results diverge from the FEA results.
机译:为了分析具有不同曲率半径的两个球体之间的接触,通常使用用于椭圆接触的三维(3D)Hertz理论。当两个接触体具有较高的一致性时,例如在槽内球的情况下,赫兹理论可能会崩溃。在这项研究中,使用有限元分析(FEA)来评估3D Hertz理论的有效性,该理论在等速万向节的辊壳接触中发现。接触面积,法线接触和接触压力结果表明,Hertz与FEA对低压缩载荷的预测一致,其中接触椭圆在几何接触尺寸之内。在较高的载荷下,接触椭圆会超出接触几何尺寸,并且简化的赫兹分析结果与FEA结果有所不同。

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