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薄膜顺应性基底结构中三维表面不稳定性模式的直接数值模拟。

Direct numerical simulations of three-dimensional surface instability patterns in thin film-compliant substrate structures.

作者信息

Nikravesh Siavash, Ryu Donghyeon, Shen Yu-Lin

机构信息

Department of Mechanical Engineering, University of New Mexico, Albuquerque, NM, 87131, USA.

Department of Mechanical Engineering, New Mexico Institute of Mining and Technology, Socorro, NM, 87801, USA.

出版信息

Sci Rep. 2021 Aug 12;11(1):16449. doi: 10.1038/s41598-021-95414-8.

Abstract

A comprehensive numerical study of three-dimensional surface instability patterns is presented. The formation of wrinkles is a consequence of deformation instability when a thin film, bonded to a compliant substrate, is subject to in-plane compressive loading. We apply a recently developed computational approach to directly simulate complex surface wrinkling from pre-instability to post-instability in a straightforward manner, covering the entire biaxial loading spectrum from pure uniaxial to pure equi-biaxial compression. The simulations use embedded imperfections with perturbed material properties at the film-substrate interface. This approach not only triggers the first bifurcation mode but also activates subsequent post-buckling states, thus capable of predicting the temporal evolution of wrinkle patterns in one simulation run. The state of biaxiality is found to influence the surface pattern significantly, and each bifurcation mode can be traced back to certain abrupt changes in the overall load-displacement response. Our systematic study reveals how the loading condition dictates the formation of various instability modes including one-dimensional (1D) sinusoidal wrinkles, herringbone, labyrinth, and checkerboard.

摘要

本文对三维表面失稳模式进行了全面的数值研究。当粘结在柔性基底上的薄膜受到面内压缩载荷时,皱纹的形成是变形失稳的结果。我们应用一种最近开发的计算方法,以直接的方式直接模拟从失稳前到失稳后的复杂表面起皱过程,涵盖从纯单轴压缩到纯等双轴压缩的整个双轴载荷谱。模拟使用在薄膜 - 基底界面处具有扰动材料特性的嵌入式缺陷。这种方法不仅触发了第一个分岔模式,还激活了随后的屈曲后状态,因此能够在一次模拟运行中预测皱纹模式的时间演变。发现双轴状态对表面模式有显著影响,并且每个分岔模式都可以追溯到整体载荷 - 位移响应中的某些突变。我们的系统研究揭示了加载条件如何决定各种失稳模式的形成,包括一维(1D)正弦皱纹、人字形、迷宫形和棋盘形。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/5273/8361117/90c801ea8fec/41598_2021_95414_Fig1_HTML.jpg

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