Contacting Micro Asperity of a Deformable Surface

IF 2.2 3区 工程技术 Q2 ENGINEERING, MECHANICAL Journal of Tribology-transactions of The Asme Pub Date : 2023-05-18 DOI:10.1115/1.4062576
Shuangbiao Liu, Nicole H. Dorcy, Q. Wang, Y. Chung, S. Berkebile
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引用次数: 1

Abstract

Deterministic contact modeling based on half-space theories has satisfied a wide range of applications. However, the half-space theories themselves do not involve shape effects of roughness on Green's functions/influence coefficients; in deterministic rough-surface contact analyses, the roughness is considered in gap function. This approach can be called the “roughness simplification”. One needs to answer two questions about the validity of the roughness simplification: How appropriate is the roughness simplification in modeling rough-surface contacts? How accurate can the commonly-included contact-plasticity behavior be captured under the roughness simplification? This work utilized a double-scale representation of an asperity--a microscopic deformable asperity stacked on a deformable half-space, to obtain their combined contact responses in both elastic and plastic regimes. The deformation and contact behaviors of asperities thus configured were obtained with finite element method (FEA) and rough-surface half-space contact solvers. Three stages of asperity contact were discovered: the Hertzian stage, the single-region elastoplastic stage, and the two-region elastoplastic stage where the surrounding base material also takes part in the contact. The comparisons of contact deformation and pressure results from both the FEA and half-space contact solvers support the validity of the half-space theories with the roughness simplification for various ellipsoid-shape asperities with circular-bases in both elastic and elastoplastic rough-surface asperity modeling. The research also reveals that when significant plastic deformations occur, asperities with different aspect ratios can bear different maximum elastoplastic contact pressures.
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可变形表面的接触微粗糙度
基于半空间理论的确定性接触建模已经满足了广泛的应用。然而,半空间理论本身并不涉及粗糙度对格林函数/影响系数的形状影响;在确定性粗糙表面接触分析中,粗糙度被考虑在间隙函数中。这种方法可以称为“粗糙度简化”。关于粗糙度简化的有效性,需要回答两个问题:粗糙度简化在粗糙表面接触建模中的适用性如何?在粗糙度简化的情况下,通常包含的接触塑性行为的准确度如何?这项工作利用了微凸体的双尺度表示——一种堆叠在可变形半空间上的微观可变形微凸体,以获得它们在弹性和塑性状态下的组合接触响应。利用有限元法和粗糙表面半空间接触求解器,得到了这样构造的微凸体的变形和接触行为。发现了粗糙体接触的三个阶段:赫兹阶段、单区弹塑性阶段和周围基体也参与接触的两区弹塑主义阶段。有限元分析和半空间接触求解器的接触变形和压力结果的比较支持了半空间理论的有效性,即在弹性和弹塑性粗糙表面粗糙度建模中,对圆形基底的各种椭球形粗糙度进行了粗糙度简化。研究还表明,当发生显著塑性变形时,不同纵横比的微凸体可以承受不同的最大弹塑性接触压力。
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来源期刊
Journal of Tribology-transactions of The Asme
Journal of Tribology-transactions of The Asme 工程技术-工程:机械
CiteScore
4.20
自引率
12.00%
发文量
117
审稿时长
4.1 months
期刊介绍: The Journal of Tribology publishes over 100 outstanding technical articles of permanent interest to the tribology community annually and attracts articles by tribologists from around the world. The journal features a mix of experimental, numerical, and theoretical articles dealing with all aspects of the field. In addition to being of interest to engineers and other scientists doing research in the field, the Journal is also of great importance to engineers who design or use mechanical components such as bearings, gears, seals, magnetic recording heads and disks, or prosthetic joints, or who are involved with manufacturing processes. Scope: Friction and wear; Fluid film lubrication; Elastohydrodynamic lubrication; Surface properties and characterization; Contact mechanics; Magnetic recordings; Tribological systems; Seals; Bearing design and technology; Gears; Metalworking; Lubricants; Artificial joints
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