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Curvature-induced stiffness and the spatial variation of wavelength in wrinkled sheets

机译:曲率引起的刚度和褶皱片中波长的空间变化

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摘要

Wrinkle patterns in compressed thin sheets are ubiquitous in nature and technology, from the furrows on our foreheads to crinkly plant leaves, from ripples on plastic-wrapped objects to the protein film on milk. The current understanding of an elementary descriptor of wrinkles—their wavelength—is restricted to deformations that are parallel, spatially uniform, and nearly planar. However, most naturally occurring wrinkles do not satisfy these stipulations. Here we present a scheme that quantitatively explains the wrinkle wavelength beyond such idealized situations. We propose a local law that incorporates both mechanical and geometrical effects on the spatial variation of wrinkle wavelength. Our experiments on thin polymer films provide strong evidence for its validity. Understanding how wavelength depends on the properties of the sheet and the underlying liquid or elastic subphase is crucial for applications where wrinkles are used to sculpt surface topography, to measure properties of the sheet, or to infer forces applied to a film.
机译:从我们前额的皱纹到植物的皱纹,从塑料包装物体上的波纹到牛奶上的蛋白质膜,压缩薄板中的皱纹在自然和技术上无处不在。目前对皱纹基本特征(波长)的理解仅限于平行,空间均匀且接近平面的变形。但是,大多数自然产生的皱纹不能满足这些规定。在这里,我们提出了一种方案,可以定量地解释超出这种理想情况的皱纹波长。我们提出了一个局部法则,该法则结合了皱纹波长空间变化的机械和几何效应。我们在聚合物薄膜上的实验为其有效性提供了有力的证据。对于使用皱纹雕刻表面形貌,测量薄板的性能或推断施加到薄膜上的力的应用,了解波长如何取决于薄板及其下面的液体或弹性子相的性能至关重要。

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