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On the cumulative microslip phenomenon

机译:关于累积的微滑现象

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The cumulative microslip phenomenon is the accumulation of relative slips in a tangential direction on the contact interface of two solids under cyclic loadings. This leads to significant global relative displacement between components and can account for the failure of some assembly parts in mechanical structures. Practical examples from the automotive industry are presented in this paper to describe cumulative microslip effects in real situations. The phenomenon is then characterized from a theoretical point of view as an asymptotic behaviour for the contact interface under cyclic loads, by analogy with Ratcheting effects in elasto-plasticity. Accommodation and slip-shakedown are introduced in the same light. These various behaviours are illustrated with a reference discrete example that includes an original friction dissymmetry. Then we investigate the phenomenon's occurrence in various models. The existence of a dissymmetry in the assembly turns out to be a necessary condition for the phenomenon to occur. However, this condition proves not sufficient and the additional characteristics required to reproduce it are analysed. As dissymmetries are bound to exist in some assemblies because of the prescribed environment at work, a theoretical analysis of the phenomenon is performed and a slip-shakedown theorem is proposed. It leads to the introduction of a safety coefficient with respect to slips when a standard friction law is assumed. The safety coefficient can be computed from two static and kinematic approaches in min-max duality, which are illustrated on the reference discrete example.
机译:累积的微滑动现象是循环载荷下两种固体的接触界面上切线方向上相对滑动的累积。这会导致部件之间明显的整体相对位移,并且可以解释机械结构中某些装配零件的故障。本文介绍了汽车行业的实际示例,以描述实际情况下累积的微滑效应。然后从理论的角度将这种现象表征为循环载荷下接触界面的渐近行为,类似于弹塑性中的棘齿效应。适应性和滑移性的引入是相同的。通过包括原始摩擦不对称性的参考离散示例说明了这些各种行为。然后,我们在各种模型中调查现象的发生。组件中不对称的存在被证明是该现象发生的必要条件。但是,该条件证明是不够的,并且分析了再现该条件所需的其他特性。由于工作中的规定环境,某些组件中必然存在不对称性,因此对该现象进行了理论分析,并提出了滑移定理。当采用标准摩擦定律时,这会导致引入有关滑移的安全系数。可以从最小-最大对偶中的两种静态和运动学方法计算安全系数,这在参考离散示例中进行了说明。

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