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Adhesive creases: bifurcation, morphology and their (apparent) self-similarity
Open Access
Soft Matter
19
, 5160–5168 (
2023
)
Authors
Martin Essink
Michiel van Limbeek
Anupam Pandey
Stefan Karpitschka
Jacco Snoeijer
BibTeΧ
@Article{D2SM01389D, author ="Essink, Martin H. and van Limbeek, Michiel A. J. and Pandey, Anupam and Karpitschka, Stefan and Snoeijer, Jacco H.", title ="Adhesive creases: bifurcation{,} morphology and their (apparent) self-similarity", journal ="Soft Matter", year ="2023", volume ="19", issue ="27", pages ="5160-5168", publisher ="The Royal Society of Chemistry", doi ="10.1039/D2SM01389D", url ="http://dx.doi.org/10.1039/D2SM01389D", abstract ="An elastic material that experiences strong compression parallel to its free surface can exhibit sharp surface folds. Such creases arise due to an instability where a self-contacting fold appears on the surface{,} often observed in growing tissues or swelling gels. Self-adhesion of the contact is known to affect the bifurcation behavior and morphology of these structures{,} yet a quantitative description remains elusive. From numerical simulations and an energy analysis we resolve how adhesion quantitatively affects both morphology and bifurcation behavior. It is found that a reduced energy is able to accurately describe the bifurcation{,} in terms of an effective scaling that collapses the data very well. The model accurately describes how adhesion hinders crease nucleation. Furthermore{,} we show that the free surface profiles in the presence of surface tension exhibit self-similarity{,} and can be collapsed onto a universal curve."}
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