CAREER: Leveraging the Three-Dimensional Multi-Stability from Origami Folding to Synthesize Multi-Functional Material Systems

该学院早期职业发展计划（CAREER）奖支持基础研究，以得出一种新颖的方法来利用折纸折叠引起的三维多稳定性来工程多功能材料系统。 这些材料系统可以承受机械载荷，但也可以执行其他任务。 该研究旨在将古老的折纸艺术转化为设计多功能材料的理论框架。 预计这些多功能折纸材料可以显着提高许多战略应用的性能和可持续性，例如变形机身、自适应风力涡轮机、能量采集器和医疗设备。 折纸折叠 - 由于其看似无限的从 2D 纸张开发 3D 几何形状的能力 - 正在成为数学家、教育工作者、建筑师和工程师中越来越受欢迎的主题。 然而，我们仍然只触及其潜力的表面。 该研究将制定一套系统的方法：分析、设计和实验，以充分揭示折叠3D多稳定性的物理基础。 这些物理见解将被用来创建联系，将这些稳定性特性转化为前所未有的材料功能，例如按需特性编程、静态二极管效应和运动校正。 研究成果还将通过创建一本用于教学工程的折纸折叠练习书来增强折纸作为一种引人入胜的教学工具的作用。该研究还将与克莱姆森发展中国家工程师项目合作，为本科生开展一个关于海地折纸紧急避难所设计的创意探究项目。该项目将生产专门设计供其他教育工作者采用的教育工具，以培训高素质的研究人员和工程师，并激励 K-12 学生进行本科和研究生 STEM 学习。该项目的研究成果将使新的低成本材料系统能够适应性地保护基础设施系统免受自然和人为灾害的影响，并增加可再生能源的能源收集。多稳定性已被用来创建许多多功能材料和结构，用于形状重构、性能适应、振动控制和能量收集。 然而，当前的系统是建立在低维机构（例如屈曲梁）之上的，其简单性严重限制了它们的整体潜力。 该职业奖旨在利用折纸折叠机制将多稳定系统的研究推进到基​​本的三维领域。通过折叠进行的复杂形状变换可以赋予低维机制中不可用的新颖稳定性特性，包括稳定和不稳定状态的各向异性排列、稳定状态之间的不对称能垒以及使用加压来消除或创建稳定平衡。 该项目将制定非线性力学分析、实验验证和折痕设计方法，以利用这些稳定性特性并合成结构化的多功能材料系统。 该项目如果成功，将创建三维多稳定性的新领域，包括高保真力学建模过程。该奖项反映了 NSF 的法定使命，并通过使用基金会的智力价值和更广泛的影响审查标准进行评估，被认为值得支持。

This Faculty Early Career Development Program (CAREER) award supports fundamental research to derive a novel approach to harness three-dimensional multi-stability induced by origami folding for engineering multi-functional material systems. These material systems can potentially bear mechanical loads but also perform other duties. The research aims at transforming the ancient art of origami into a theoretical framework for designing multi-functional materials. It is envisioned that these multi-functional origami materials can significantly advance the performance and sustainability of many strategic applications like morphing airframes, adaptive wind turbines, energy harvesters, and medical devices. Origami folding - due to its seemingly infinite capabilities of developing 3D geometries from 2D sheets - is becoming an increasingly popular subject among mathematicians, educators, architects, and engineers. However, we are still scratching the surface of its potential. The research will formulate a systematic method: analysis, design, and experiment, to fully uncover the physics underpinning the 3D multi-stability from folding. Such physical insights will be exploited to create linkages to translate these stability properties into unprecedented material functions, such as on-demand property programming, static diode effects, and motion rectification. Research results will also be leveraged to enhance origami as an engaging teaching tool through the creation of a book of origami folding exercises for teaching engineering. The research will also lead to a Creative Inquiry project for undergraduates, in collaboration with the Clemson Engineers for Developing Countries program, on the design of origami emergency shelters in Haiti. This project will produce educational tools that are specifically designed to be adopted by other educators to train high-quality researchers and engineers as well as to motivate K-12 students to pursue undergraduate and graduate STEM study. The research outcomes of this project will enable new low-cost material systems to adaptively protect infrastructure systems from natural and man-made disasters and to increase the collection of energy from renewable sources.Multi-stability has been used to create many multi-functional materials and structures for shape reconfiguration, property adaptation, vibration control, and energy harvesting. However, current systems are built upon low dimensional mechanisms such as the buckled beams, the simplicity of which severely limits their overall potential. This CAREER award aims to leverage the mechanics of origami folding to advance the study of multi-stable systems into the fundamentally three-dimensional domain. The sophisticated shape transformations via folding can impart novel stability properties that are unavailable in the lower dimensional mechanisms, including the anisotropic arrangement of stable and unstable states, asymmetric energy barrier between stable states, and the use of pressurization to eliminate or create stable equilibria. This project will formulate nonlinear mechanics analysis, experiment validation, and crease design methodologies to harness these stability properties and synthesize architected multi-functional material systems. This project, if successful, will create a new field of three-dimensional multi-stability, including a high-fidelity mechanics modeling process.This award reflects NSF's statutory mission and has been deemed worthy of support through evaluation using the Foundation's intellectual merit and broader impacts review criteria.