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On the role of scales in contact mechanics and friction between elastomers and randomly rough self-affine surfaces V. L. Popov, A. Dimaki, S. Psakhie, M. Popov

Contributor(s): Popov, Valentin L | Psakhie, Sergey G, 1952-2018 | Popov, Mikhail V | Dimaki, Andrey V | Томский государственный университет Физико-технический факультет Кафедра прочности и проектирования | Томский государственный университет Научное управление Лаборатории НУMaterial type: ArticleArticleSubject(s): самоаффинные поверхности | механика | трение | эластомерыGenre/Form: статьи в журналах Online resources: Click here to access online In: Scientific Reports [Еlectronic resource] Vol. 5. P. 11139 (1-7)Abstract: The paper is devoted to a qualitative analysis of friction of elastomers from the point of view of scales contributing to the force of friction. We argue that – contrary to widespread opinion – friction between a randomly rough self-affine fractal surface and an elastomer is not a multiscale phenomenon, but is governed mostly by the interplay of only two scales – as a rule the largest and the smallest scales of roughness of the contacting bodies. The hypothesis of two-scale character of elastomer friction is illustrated by computer simulations in the framework of the paradigm of Greenwood, Tabor and Grosch using a simplified one-dimensional model.
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The paper is devoted to a qualitative analysis of friction of elastomers from the point of view of scales contributing to the force of friction. We argue that – contrary to widespread opinion – friction between a randomly rough self-affine fractal surface and an elastomer is not a multiscale phenomenon, but is governed mostly by the interplay of only two scales – as a rule the largest and the smallest scales of roughness of the contacting bodies. The hypothesis of two-scale character of elastomer friction is illustrated by computer simulations in the framework of the paradigm of Greenwood, Tabor and Grosch using a simplified one-dimensional model.

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