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探究摩擦滑动开始时多接触界面的微观力学。

Probing the micromechanics of a multi-contact interface at the onset of frictional sliding.

作者信息

Prevost A, Scheibert J, Debrégeas G

机构信息

Laboratoire Jean Perrin LJP, CNRS/UPMC Univ Paris 06, FRE 3231, F-75005, Paris, France.

出版信息

Eur Phys J E Soft Matter. 2013 Feb;36(2):17. doi: 10.1140/epje/i2013-13017-0. Epub 2013 Feb 26.

Abstract

Digital Image Correlation is used to study the micromechanics of a multi-contact interface formed between a rough elastomer and a smooth glass surface. The in-plane elastomer deformation is monitored during the incipient sliding regime, i.e. the transition between static and sliding contact. As the shear load is increased, an annular slip region, in coexistence with a central stick region, is found to progressively invade the contact. From the interfacial displacement field, the tangential stress field can be further computed using a numerical inversion procedure. These local mechanical measurements are found to be correctly captured by Cattaneo and Mindlin (CM)'s model. However, close comparison reveals significant discrepancies in both the displacement and stress fields that reflect the oversimplifying hypothesis underlying CM's scenario. In particular, our optical measurements allow us to exhibit an elasto-plastic-like friction constitutive equation that differs from the rigid-plastic behavior assumed in CM's model. This local constitutive law, which involves a roughness-related length scale, is consistent with the model of Bureau et al. (Proc. R. Soc. London, Ser. A 459, 2787 (2003)) derived for homogeneously loaded macroscopic multi-contact interfaces, thus extending its validity to mesoscopic scales.

摘要

数字图像相关技术用于研究粗糙弹性体与光滑玻璃表面之间形成的多接触界面的微观力学。在初始滑动阶段,即静接触与滑动接触的过渡阶段,监测平面内弹性体的变形。随着剪切载荷的增加,发现一个与中心粘着区域共存的环形滑动区域逐渐侵入接触区域。根据界面位移场,可使用数值反演程序进一步计算切向应力场。发现这些局部力学测量结果能被卡塔尼奥和明德林(CM)模型正确捕捉。然而,仔细比较发现,位移场和应力场存在显著差异,这反映了CM模型所基于的过度简化假设。特别是,我们的光学测量使我们能够展示一种类似弹塑性的摩擦本构方程,它不同于CM模型中假设的刚塑性行为。这种涉及与粗糙度相关长度尺度的局部本构定律与比罗等人(《伦敦皇家学会学报》,A辑459,2787(2003))为均匀加载的宏观多接触界面推导的模型一致,从而将其有效性扩展到细观尺度。

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