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A novel quantitative analysis of the local deformation of the air-water surface by a floating sphere

机译:浮球对空气-水表面局部变形的新颖定量分析

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摘要

The Young-Laplace equation (YLE) for the deformation of external menisci governs many amazing interfacial phenomena and processes, from the walking on the surface of water by arthropods to the separation of coal and valuable minerals worth billions of dollars annually. A quantitative analysis of the phenomena suffers from problems of YLE which is a highly nonlinear differential equation with one of the two boundary conditions occurred at infinity. Available numerical solutions cannot be used for the numerical fitting of the meniscus profiles to quantify experimental results. Here we present a novel qualitative analysis involving novel numerical algorithms, which are fast and stable and, therefore, suitable for the numerical fitting to match the theoretical and experimental results to quantify the meniscus deformation. The application of the algorithms is successfully demonstrated using the experimental data for the deformation of the air-water interface around a sphere. (C) 2016 Elsevier B.V. All rights reserved.
机译:外部半月板变形的Young-Laplace方程(YLE)控制着许多惊人的界面现象和过程,从节肢动物在水面上行走到每年分离价值数十亿美元的煤炭和有价值的矿物。对现象的定量分析存在YLE问题,它是一个高度非线性的微分方程,其中两个边界条件之一发生在无穷大处。可用的数值解不能用于弯月面轮廓的数值拟合以量化实验结果。在这里,我们提出了一种新颖的定性分析方法,它涉及新颖且快速稳定的数值算法,因此适合进行数值拟合以匹配理论和实验结果以量化弯月面变形。使用实验数据成功地证明了该算法在球体上空气-水界面变形的应用。 (C)2016 Elsevier B.V.保留所有权利。

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