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A NUMERICAL SOLUTION FOR FRETTING CONTACTS

机译:微动接触的数值解

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When two surfaces in static contacts are subjected to combined loads applied in the normal and tangential directions, or just a normal load for dissimilar materials, microscopic slip would take place at certain areas of the contact region even though the contacting bodies remain still without macroscopic movement. The micro-slip is considered a major cause of fretting wear for the materials in contacts under alternating dynamic load or vibration, referred as the fretting contacts in this study. The fretting contact problem was solved using a semi-analytical method (SAM), in which analytical relations between a unite stress and corresponding surface displacement were obtained on the basis of Green functions. The contact pressure and shear tractions were then calculated by minimizing the complementary energy, and by a numerical procedure based on Conjugate Gradient Method (CGM) and Fast Fourier Transform (FFT) technique. The algorithm is very effective since the meshes are applied to the positions just in the contact areas of interest, which saves the computing time. The fretting contacts of dissimilar materials were studied and the effects of surface roughness were analyzed. Results show that the coupled effects of shear traction and material dissimilarity make the traction distributions quite different with the solutions from similar materials. The solutions under dynamic load depend on the path or history of the loading process, but the stress distributions and load-displacement curves will quickly converge to a periodic stability after several load cycles.
机译:当静态触点的两个表面承受在法向和切向施加的组合载荷,或仅对不同材料施加法向载荷时,即使接触体保持静止而无宏观运动,也会在接触区域的某些区域发生微观滑移。微滑动被认为是在交替的动态载荷或振动下触点材料的微动磨损的主要原因,在本研究中称为微动触点。使用半分析方法(SAM)解决了微动接触问题,其中基于格林函数获得了单位应力与相应的表面位移之间的解析关系。然后,通过最小化互补能量,并通过基于共轭梯度法(CGM)和快速傅立叶变换(FFT)技术的数值程序,计算接触压力和剪切牵引力。该算法非常有效,因为仅将网格应用于感兴趣的接触区域中的位置,从而节省了计算时间。研究了不同材料的微动接触,并分析了表面粗糙度的影响。结果表明,剪切力和材料不相似性的耦合作用使牵引力分布与相似材料的解决方案完全不同。动载荷下的解取决于载荷过程的路径或历史,但是应力分布和载荷-位移曲线将在几个载荷循环后迅速收敛到周期性的稳定性。

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