Adhesive sliding with a nominal point contact: Postpredictive analysis

IF 5.7 1区 工程技术 Q1 ENGINEERING, MULTIDISCIPLINARY International Journal of Engineering Science Pub Date : 2024-05-16 DOI:10.1016/j.ijengsci.2024.104055
I.I. Argatov , I.A. Lyashenko , V.L. Popov
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Abstract

Quasi-static sliding contact of an axisymmetric convex rigid solid with an adhesive incompressible polymer layer bonded to a rigid base is considered. As generalizations of the state-of-the-art theories of interplay between adhesion and friction, the JKR (Johnson–Kendall–Roberts)-type so-called peeling and sliding models are developed and applied for analyzing a set of experimental data for spherical indenters of various radii, which is available in the literature. A special focus is placed on the acquisition of the model parameters from experimental data in the case of a nominal point contact. The postpredictive analysis of the obtained scaled results indicates the existence of a three-stage adhesive attachment-stick/peeling/sliding periodic instability.

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名义点接触的粘合剂滑动:事后预测分析
研究考虑了轴对称凹凸刚性固体与粘附在刚性基底上的不可压缩聚合物层之间的准静态滑动接触。作为对最先进的粘附力和摩擦力相互作用理论的概括,建立了 JKR(Johnson-Kendall-Roberts)型所谓的剥离和滑动模型,并将其应用于分析文献中不同半径球形压头的一组实验数据。重点是在名义点接触的情况下从实验数据中获取模型参数。对所获得的缩放结果进行的后预测分析表明,存在着粘附/剥离/滑动三个阶段的周期性不稳定性。
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来源期刊
International Journal of Engineering Science
International Journal of Engineering Science 工程技术-工程:综合
CiteScore
11.80
自引率
16.70%
发文量
86
审稿时长
45 days
期刊介绍: The International Journal of Engineering Science is not limited to a specific aspect of science and engineering but is instead devoted to a wide range of subfields in the engineering sciences. While it encourages a broad spectrum of contribution in the engineering sciences, its core interest lies in issues concerning material modeling and response. Articles of interdisciplinary nature are particularly welcome. The primary goal of the new editors is to maintain high quality of publications. There will be a commitment to expediting the time taken for the publication of the papers. The articles that are sent for reviews will have names of the authors deleted with a view towards enhancing the objectivity and fairness of the review process. Articles that are devoted to the purely mathematical aspects without a discussion of the physical implications of the results or the consideration of specific examples are discouraged. Articles concerning material science should not be limited merely to a description and recording of observations but should contain theoretical or quantitative discussion of the results.
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