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- W3049026677 abstract "Abstract We consider a variant of the classical Biot problem concerning the wrinkling of a compressed hyperelastic half-space. The traction-free surface is no longer flat but has a localized ridge or trench that is invariant in the x 1 -direction along which the wrinkling pattern is assumed to be periodic. With the x 2 -axis aligned with the depth direction, the localized imperfection is assumed to be slowly varying and localized in the x 3 -direction, and an asymptotic analysis is conducted to assess the effect of the imperfection on the critical stretch for wrinkling. The imperfection introduces a length scale so that the critical stretch is now weakly dependent on the wave number. It is shown that the imperfection increases the critical stretch (and hence reduces the critical strain) whether the imperfection is a ridge or trench, and the amount of increase is proportional to the square of the maximum gradient of the surface profile." @default.
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- W3049026677 date "2020-11-01" @default.
- W3049026677 modified "2023-09-23" @default.
- W3049026677 title "Wrinkling of a compressed hyperelastic half-space with localized surface imperfections" @default.
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- W3049026677 doi "https://doi.org/10.1016/j.ijnonlinmec.2020.103576" @default.
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