Partial wetting of the soft elastic graded substrate due to elastocapillary deformation

IF 4.5 2区 工程技术 Q1 MATHEMATICS, APPLIED
Xu Wang, Hailiang Ma, Yonglin Yang, Xing Li, Yueting Zhou
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引用次数: 0

Abstract

Surface tension plays a central role in the mechanical behavior of soft materials such as gels. Elastocapillary deformation of elastic graded substrates is ubiquitous in soft materials. In this work, the effect of a partially wetting sessile liquid droplet on the elastocapillary deformation of a soft elastic graded substrate is studied. The modulus is assumed to have an exponential form along the thickness direction. By applying the Fourier transformation, a mixed boundary-value problem is reduced into a dual integral equation. The numerical results show that the surface displacement is strongly affected by the inhomogeneity of the material. The study of the wetting properties of gel substrates is essential for both understanding the wetting phenomena of gels and developing gels for applications as soft actuators and sensors that can be used in wearable electronics and soft robotics.

弹性毛细管变形引起的软弹性梯度基材部分润湿
表面张力在凝胶等软材料的力学行为中起着核心作用。弹性梯度基底的弹塑性变形在软材料中普遍存在。本文研究了部分润湿的固着液滴对软弹性梯度基底弹性毛细管变形的影响。假设模量沿着厚度方向具有指数形式。通过应用傅立叶变换,将混合边值问题简化为对偶积分方程。数值结果表明,材料的不均匀性对表面位移有很大的影响。研究凝胶基质的润湿特性对于理解凝胶的润湿现象和开发可用于可穿戴电子设备和软机器人的软致动器和传感器的凝胶至关重要。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
CiteScore
6.70
自引率
9.10%
发文量
106
审稿时长
2.0 months
期刊介绍: Applied Mathematics and Mechanics is the English version of a journal on applied mathematics and mechanics published in the People''s Republic of China. Our Editorial Committee, headed by Professor Chien Weizang, Ph.D., President of Shanghai University, consists of scientists in the fields of applied mathematics and mechanics from all over China. Founded by Professor Chien Weizang in 1980, Applied Mathematics and Mechanics became a bimonthly in 1981 and then a monthly in 1985. It is a comprehensive journal presenting original research papers on mechanics, mathematical methods and modeling in mechanics as well as applied mathematics relevant to neoteric mechanics.
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