2020
DOI: 10.1039/c9sm02087j
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Enhancement of elastohydrodynamic friction by elastic hysteresis in a periodic structure

Abstract: Lubricated friction of soft contacts is enhanced by periodic variation of substrate compliance.

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Cited by 17 publications
(19 citation statements)
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“…Our results showed that, consistent with EHL theory, suitably normalized hydrodynamic friction plotted against the normalized sliding velocity collapses to a master curve, which means that elastohydrodynamic lubrication is controlled by a single dimensionless parameter (see below for definition), of which the inverse Hersey Number is an approximate version [13]. In our experiments, was found to be much larger than unity, which corresponds to the "Hertz" limit [18].…”
Section: Introductionsupporting
confidence: 84%
See 2 more Smart Citations
“…Our results showed that, consistent with EHL theory, suitably normalized hydrodynamic friction plotted against the normalized sliding velocity collapses to a master curve, which means that elastohydrodynamic lubrication is controlled by a single dimensionless parameter (see below for definition), of which the inverse Hersey Number is an approximate version [13]. In our experiments, was found to be much larger than unity, which corresponds to the "Hertz" limit [18].…”
Section: Introductionsupporting
confidence: 84%
“…and (18). In SI (Section 5), we show that it is very well approximated by: Equations ( 19), ( 20) and (14) show that the maximum contact pressure, and friction force can be expressed in terms of minimum fluid layer thickness, the indentation depth and the compliance of the foundation; they are, for ≥ 10:…”
Section: Elastic Foundationmentioning
confidence: 85%
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“…The previous EHD coupling is also widely encountered in soft condensed matter, but at very different pressure and velocity scales (Karan, Chakraborty & Chakraborty 2018). Examples encompass the remarkable frictional properties of eyelids (Jones et al 2008) and cartilaginous joints (Mow, Holmes & Lai 1984;Jahn, Seror & Klein 2016), as well as biomimetic gels (Gong 2006) and rubbers (Sekimoto & Leibler 1993;Moyle et al 2020;Wu et al 2020;Hui et al 2021). Of interest as well are the collisions and rebounds of spheres in viscous environments (Davis, Serayssol & Hinch 1986;Gondret, Lance & Petit 2002;Tan, Wang & Frechette 2019), the rheological properties of soft suspensions and pastes (Sekimoto & Leibler 1993;Meeker, Bonnecaze & Cloitre 2004), and the self-similar properties of the contact (Snoeijer, Eggers & Venner 2013).…”
Section: Introductionmentioning
confidence: 99%
“…As pressure-sensitivity of viscosity is negligible for typical soft lubrication conditions [34], we assume lubricant to be iso-viscous, i.e., Newtonian with constant viscosity. In our previous works [35,36], we have found that with appropriate normalization the EHL problem is governed by a single parameter which is a generalized version of the inverse Hersey number [11]. For soft contacts is typically much larger than 1.…”
Section: List Of Symbols Rmentioning
confidence: 99%