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Stress and Fold Localization in Thin Elastic Membranes

机译:薄弹性膜的应力和折叠局部化

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Thin elastic membranes supported on a much softer elastic solid or a fluid deviate from their flat geometries upon compression. We demonstrate that periodic wrinkling is only one possible solution for such strained membranes. Folds, which involve highly localized curvature, appear whenever the membrane is compressed beyond a third of its initial wrinkle wavelength. Eventually the surface transforms into a symmetry-broken state with flat regions of membrane coexisting with locally folded points, reminiscent of a crumpled, unsupported membrane. We provide general scaling laws for the wrinkled and folded states and proved the transition with numerical and experimental supported membranes. Our work provides insight into the interracial stability of such diverse systems as biological membranes such as lung surfactant and nanoparticle thin films.
机译:压缩后,支撑在柔软得多的弹性固体或流体上的弹性薄膜会偏离其平坦的几何形状。我们证明了周期性起皱只是这种应变膜的一种可能解决方案。每当膜被压缩超过其初始皱纹波长的三分之一时,就会出现涉及高度局部曲率的褶皱。最终,表面转变为对称破坏状态,其中膜的平坦区域与局部折叠点共存,让人联想到皱褶的无支撑膜。我们提供了皱纹和折叠状态的一般缩放定律,并通过数值和实验支持的膜证明了过渡。我们的工作提供了对诸如生物膜(例如肺表面活性剂和纳米颗粒薄膜)之类的各种系统的界面稳定性的见解。

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