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Substitutability analysis of a numerically simulated surface and an actual rough surface

机译:数值模拟表面和实际粗糙表面的可替代性分析

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This paper develops a method to generate a numerically simulated surface to replace an actual rough surface, and then the contact performance of the mating surfaces is analyzed. First, we use a 3D surface profilometer to obtain the morphology information of an actual rough surface. Second, a numerically simulated rough surface is generated by using the Gaussian simulation theory, which correspond to the same surface morphology features as the actual rough surface. Third, the reverse engineering technology is used to generate the rough surface model and the interface contact models for the morphology features of the actual rough surface and the numerically simulated surface, respectively. Finally, we compare the contact stiffness and the contact area of the numerically simulated surface and the actual rough surface. The mean errors of the contact pressure for the numerically simulated surface and the actual rough surface are 30.31% (grinding rough surface) and 25.12% (milling rough surface), and the mean errors of the contact area percentage for different contact states are 28.46%, 33.85%, and 35.51% (grinding rough surface) and 27.37%, 21.37%, and 23.42% (milling rough surface), respectively. These results indicate that there are differences between the surface morphology of the numerically simulated surface and the actual rough surface. Therefore, in terms of surface morphology, the numerically simulated surface cannot be used to replace the actual rough surface. This paper lays a theoretical foundation for the accurate substitution of an actual rough surface.
机译:本文提出了一种生成数值模拟表面来代替实际粗糙表面的方法,然后分析了配合表面的接触性能。首先,我们使用3D表面轮廓仪获得实际粗糙表面的形态信息。其次,使用高斯模拟理论生成数值模拟的粗糙表面,该表面对应于与实际粗糙表面相同的表面形态特征。第三,使用逆向工程技术分别为实际粗糙表面和数值模拟表面的形态特征生成粗糙表面模型和界面接触模型。最后,我们比较了数值模拟表面和实际粗糙表面的接触刚度和接触面积。数值模拟表面与实际粗糙表面的接触压力平均误差为30.31%(研磨粗糙表面)和25.12%(铣削粗糙表面),不同接触状态下接触面积百分比的平均误差为28.46%分别为33.85%和35.51%(研磨粗糙表面)和27.37%,21.37%和23.42%(研磨粗糙表面)。这些结果表明,数值模拟表面的表面形态与实际粗糙表面之间存在差异。因此,就表面形态而言,不能使用数值模拟的表面替代实际的粗糙表面。本文为准确替代实际的粗糙表面奠定了理论基础。

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