2015
DOI: 10.1103/physreve.92.062404
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Loading-unloading hysteresis loop of randomly rough adhesive contacts

Abstract: In this paper we investigate the loading and unloading behavior of soft solids in adhesive contact with randomly rough profiles. The roughness is assumed to be described by a self-affine fractal on a limited range of wave-vectors. A spectral method is exploited to generate such randomly rough surfaces. The results are statistically averaged, and the calculated contact area and applied load are shown as a function of the penetration, for loading and unloading conditions. We found that the combination of adhesio… Show more

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Cited by 40 publications
(21 citation statements)
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“…In particular, it has been suggested that stretching of polymer chains before breaking the polymer-substrate bond could enhance the work of adhesion during pull-off [19,41,42]. Similarly, for surfaces with roughness, local elastic instabilities can enhance the work of adhesion during pull-off [43][44][45][46][47]. However, the analysis above shows that at least for the present system the main (nonadiabatic) enhancement of the work of adhesion result from the viscoelastic contribution.…”
mentioning
confidence: 66%
“…In particular, it has been suggested that stretching of polymer chains before breaking the polymer-substrate bond could enhance the work of adhesion during pull-off [19,41,42]. Similarly, for surfaces with roughness, local elastic instabilities can enhance the work of adhesion during pull-off [43][44][45][46][47]. However, the analysis above shows that at least for the present system the main (nonadiabatic) enhancement of the work of adhesion result from the viscoelastic contribution.…”
mentioning
confidence: 66%
“…In a later paper [50], Persson adapted his adhesionless contact theory by modifying the boundary condition at zero traction to include a scale-dependent finite detachment stress [the meaning of this stress is not very clear, and seems related to a "remote" stress rather than a local one: clearly, in a JKR model, infinite negative stresses should be allowed]. The predictions of these theories show both qualitative and quantitative discrepancies relative to numerical solutions, even when the latter are based on the JKR assumptions [55,56].…”
Section: Jkr Modelsmentioning
confidence: 99%
“…In general, both DMT and JKR solutions (including numerical solutions e.g. [55,56]) for the contact of randomly rough surfaces should be regarded with some caution, not to say skepticism, since the appropriateness of these approximations depends on parameters which are often not well characterized, such as the smallest width of a representative contact area. At present there is no well-defined 'map' of the regions of rough-surface parameter space in which these theories might reasonably be applied, not least because numerical solutions are computationally demanding and hence necessarily limited in scope.…”
Section: Tabor Parameter For Multiscale Surfacesmentioning
confidence: 99%
“…The role of roughness is not yet completely understood. Several theoretical [35][36][37], numerical [24,[38][39][40] and experimental [41][42][43][44] studies have shown that high surface roughness reduces interfacial adhesion. However, some insects, like geckos, are able to achieve extremely high adhesive performance also on rough substrates.…”
Section: Introductionmentioning
confidence: 99%