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• W2607053741 abstract "We investigate the elastic buckling of a triangular prism made of a soft elastomer. A face of the prism is bonded to a stiff slab that imposes an average axial compression. We observe two possible buckling modes which are localized along the free ridge. For ridge angles $phi$ below a critical value $phi^starapprox 90^circ$ experiments reveal an extended sinusoidal mode, while for $phi$ above $phi^star$ we observe a series of creases progressively invading the lateral faces starting from the ridge. A numerical linear stability analysis is set up using the finite-element method and correctly predicts the sinusoidal mode for $phi leq phi^star$, as well as the associated critical strain $epsilon_{mathrm{c}}(phi)$. The experimental transition at $phi^star$ is found to occur when this critical strain $epsilon_{mathrm{c}}(phi)$ attains the value $epsilon_{mathrm{c}}(phi^star) = 0.44$ corresponding to the threshold of the sub-critical surface creasing instability. Previous analyses have focused on elastic crease patterns appearing on planar surfaces, where the role of scale-invariance has been emphasized; our analysis of the elastic ridge provides a different perspective, and reveals that scale-invariance is not a sufficient condition for localization." @default.
• W2607053741 created "2017-04-28" @default.
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• W2607053741 date "2017-04-21" @default.
• W2607053741 modified "2023-09-27" @default.
• W2607053741 title "Buckling of an Elastic Ridge: Competition between Wrinkles and Creases" @default.
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• W2607053741 doi "https://doi.org/10.1103/physrevlett.118.165501" @default.
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