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Contact area

About: Contact area is a research topic. Over the lifetime, 12358 publications have been published within this topic receiving 256401 citations. The topic is also known as: contact patch & contact region.


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Journal ArticleDOI
TL;DR: In this paper, the authors conducted medium-scale indentation tests on sea ice in the harbor of Lake Notoro, Hokkaido, by pushing a segmented indentor against the edge of a floating ice sheet.

67 citations

Journal ArticleDOI
TL;DR: In this paper, a simple model accounting for various surface fractions of CH3 and CH2 groups (self-assembly order/disorder) is used to analyze the wetting behavior of self-assembled monolayers of alkylsilanes.

67 citations

Journal ArticleDOI
TL;DR: In this article, it was shown that at small enough magnification (small length scales) the plate behaves as a semi-infinite solid, and, depending on the roughness statistical properties, the area of true atomic contact may be much smaller than the nominal contact area.
Abstract: In this paper we discuss the adhesion of a thin elastic plate to a randomly rough hard substrate. It is shown that at small magnification(long length scales) the plate, because of its higher compliance, is able to adhere in apparent full contact to the long wavelength corrugation of the underlying surface. That is, at length scales longer than the plate thickness, the gain in the adhesion energy upon the contact with the substrate overcomes the repulsive elastic energy produced by the elastic deformations, and the plate is able to fill out the large cavities of the rigid substrate. This produces a larger area of contact and an enhanced capability to adhere to a rough surface in comparison to the semi-infinite elastic solid case. However, at large enough magnification (small length scales) the plate behaves as a semi-infinite solid, and, depending on the roughness statistical properties, the area of true atomic contact may be much smaller than the nominal contact area.

67 citations

Journal ArticleDOI
TL;DR: In this article, a critical radius Rmin =D∕Wflat is found below which the contact area is zero, where D is the effective bending stiffness of the nanotube, and Wflat is the work needed to separate two flat parallel graphite sheets of unit area in equilibrium.
Abstract: Continuum analysis and molecular simulations are carried out to study the adhesion between two identical single-walled carbon nanotubes. A critical radius Rmin=D∕Wflat is found below which the contact area is zero, where D is the effective bending stiffness of the nanotube, and Wflat is the work needed to separate two flat parallel graphite sheets of unit area in equilibrium. Using our theory, the change in the potential energy during the deformation is obtained and the theoretical result compares well with molecular simulations.

67 citations

Journal ArticleDOI
TL;DR: In this paper, the authors observed a contact angle of a soft silicone substrate on rigid silica spheres that depends on the surface functionalization but not the sphere size, and they showed that the contact line in soft adhesion should mimic that of a liquid droplet.
Abstract: In the classic theory of solid adhesion, surface energy drives deformation to increase contact area whereas bulk elasticity opposes it. Recently, solid surface stress has been shown also to play an important role in opposing deformation of soft materials. This suggests that the contact line in soft adhesion should mimic that of a liquid droplet, with a contact angle determined by surface tensions. Consistent with this hypothesis, we observe a contact angle of a soft silicone substrate on rigid silica spheres that depends on the surface functionalization but not the sphere size. However, to satisfy this wetting condition without a divergent elastic stress, the gel phase separates from its solvent near the contact line. This creates a four-phase contact zone with two additional contact lines hidden below the surface of the substrate. Whereas the geometries of these contact lines are independent of the size of the sphere, the volume of the phase-separated region is not, but rather depends on the indentation volume. These results indicate that theories of adhesion of soft gels need to account for both the compressibility of the gel network and a nonzero surface stress between the gel and its solvent.

67 citations


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Performance
Metrics
No. of papers in the topic in previous years
YearPapers
2023102
2022253
2021375
2020467
2019554
2018528