Filled elastomers sliding over smooth obstacles: Experiments and modeling in large deformations

IF 5 2区 工程技术 Q2 MATERIALS SCIENCE, MULTIDISCIPLINARY Journal of The Mechanics and Physics of Solids Pub Date : 2024-10-10 DOI:10.1016/j.jmps.2024.105899
M. de Lorenzo , P. Le Tallec , O. Lopez-Pamies , P. Bussetta
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Abstract

The objective of this paper is to shed light on the mechanical response of filled elastomers in sliding contact. Compared to situations encountered by tires in breaking conditions, the study only considers smooth obstacles in order to analyze the contribution of finite deformations and of the complex viscosity of filled elastomers without facing all the complexity of surface roughness. For this purpose, a new experiment is introduced that allows to measure the friction on the surface of a filled elastomer that is subjected to large local deformation through a cyclic contact loading applied by sliding indenters. The setup uses smooth spherical indenters sliding on the material of interest within a temperature controlled water tank. The relevance of adhesion forces is reduced by using Teflon as a dry lubricant and Sinnozon as a surfactant. To analyze the experimental results, full-field simulations of the experiments are carried out within the setting of finite viscoelastodynamics by making use of two types of viscoelastic constitutive models for the filled elastomer: (i) a classical viscoelastic model combining a Mooney–Rivlin equilibrium elasticity and Maxwell branches with constant viscosities and (ii) an internal-variable-based viscoelastic model that was introduced in Kumar and Lopez-Pamies (2016) for unfilled elastomers and that is extended herein to account for the more complex viscous response of filled elastomers.
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填充弹性体在光滑障碍物上滑动:大变形实验与建模
本文旨在阐明填充弹性体在滑动接触中的机械响应。与轮胎在破损条件下遇到的情况相比,本研究只考虑了光滑的障碍物,以便分析填充弹性体的有限变形和复杂粘度的贡献,而无需面对表面粗糙度的所有复杂性。为此,我们引入了一种新的实验,通过滑动压头施加循环接触载荷,测量局部变形较大的填充弹性体表面的摩擦力。该装置使用光滑的球形压头在温控水箱中的相关材料上滑动。使用聚四氟乙烯作为干润滑剂和 Sinnozon 作为表面活性剂可降低粘附力的相关性。为了分析实验结果,利用填充弹性体的两种粘弹性构成模型,在有限粘弹性动力学环境下对实验进行了全场模拟:(i) 经典粘弹性模型,结合了穆尼-里夫林平衡弹性和具有恒定粘度的麦克斯韦分支;(ii) 基于内部变量的粘弹性模型,该模型是 Kumar 和 Lopez-Pamies(2016 年)针对未填充弹性体推出的,在此进行了扩展,以考虑填充弹性体更为复杂的粘滞响应。
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来源期刊
Journal of The Mechanics and Physics of Solids
Journal of The Mechanics and Physics of Solids 物理-材料科学:综合
CiteScore
9.80
自引率
9.40%
发文量
276
审稿时长
52 days
期刊介绍: The aim of Journal of The Mechanics and Physics of Solids is to publish research of the highest quality and of lasting significance on the mechanics of solids. The scope is broad, from fundamental concepts in mechanics to the analysis of novel phenomena and applications. Solids are interpreted broadly to include both hard and soft materials as well as natural and synthetic structures. The approach can be theoretical, experimental or computational.This research activity sits within engineering science and the allied areas of applied mathematics, materials science, bio-mechanics, applied physics, and geophysics. The Journal was founded in 1952 by Rodney Hill, who was its Editor-in-Chief until 1968. The topics of interest to the Journal evolve with developments in the subject but its basic ethos remains the same: to publish research of the highest quality relating to the mechanics of solids. Thus, emphasis is placed on the development of fundamental concepts of mechanics and novel applications of these concepts based on theoretical, experimental or computational approaches, drawing upon the various branches of engineering science and the allied areas within applied mathematics, materials science, structural engineering, applied physics, and geophysics. The main purpose of the Journal is to foster scientific understanding of the processes of deformation and mechanical failure of all solid materials, both technological and natural, and the connections between these processes and their underlying physical mechanisms. In this sense, the content of the Journal should reflect the current state of the discipline in analysis, experimental observation, and numerical simulation. In the interest of achieving this goal, authors are encouraged to consider the significance of their contributions for the field of mechanics and the implications of their results, in addition to describing the details of their work.
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