4D rods: 3D structures via programmable 1D composite rods

被引:110
|
作者
Ding, Zhen [1 ]
Weeger, Oliver [1 ]
Qi, H. Jerry [2 ]
Dunn, Martin L. [1 ]
机构
[1] Singapore Univ Technol & Design, SUTD Digital Mfg & Design DManD Ctr, Singapore 487372, Singapore
[2] Georgia Inst Technol, George W Woodruff Sch Mech Engn, Atlanta, GA 30332 USA
基金
新加坡国家研究基金会;
关键词
3D printing; 4D printing; Rod structures; Self-assembly; Active composite; SHAPE-MEMORY POLYMERS; HYDROGELS; DIFFUSION; COMPLEX; SOLUTE;
D O I
10.1016/j.matdes.2017.10.004
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
Slender 1D structures are ubiquitous in nature and engineering and serve as building blocks for 3D structures at scales ranging from molecular to architectural. 3D printing enables fabrication of such structures with geometrical complexity that cannot be produced easily by traditional manufacturing methods, but comes with a cost of long building time and need for supporting structures during printing. Some of these limitations are overcome here through an approach that prints 1D rods with composite cross-sections, programmed to deforminto a prescribed 3D shape simply upon heating. The straight or curved composite rods consist of a glassy polymer and an elastomer that are bonded to each other as a result of the manufacturing process; the latter is programmed with a compressive stress during the printing process. When heated, the stiff glassy polymer softens, resulting in release of the stress in the elastomer, and causes the 1D structure to deforminto a new permanent 3D configuration. The cross-section of the composite rods can be designed to enable deformation modes of bending and twisting, a combination of which can guide the 1D rod into almost any 3D shape. With the use of a nonlinear thermomechanical computationalmodel, several 3D rod structures are designed and demonstrated, highlighting the potential for increased functionality with material and time savings. (C) 2017 The Authors. Published by Elsevier Ltd.
引用
收藏
页码:256 / 265
页数:10
相关论文
共 50 条
  • [21] APPLICATIONS OF 3D AND 4D NMR
    GRONENBORN, A
    ABSTRACTS OF PAPERS OF THE AMERICAN CHEMICAL SOCIETY, 1991, 201 : 179 - CHED
  • [22] From 1D Rods to 3D Networks: A Biohybrid Topological Diversity Investigated by Asymmetrical Flow Field-Flow Fractionation
    Boye, Susanne
    Ennen, Franka
    Scharfenberg, Linda
    Appelhans, Dietmar
    Nilsson, Lars
    Lederer, Albena
    MACROMOLECULES, 2015, 48 (13) : 4607 - 4619
  • [23] Homochiral 3D metal-organic frameworks from chiral 1D rods: 6-way helical packing
    Shin, Sung Min
    Moon, Dohyun
    Jeong, Kyung Seok
    Kim, Jaheon
    Thallapally, Praveen K.
    Jeong, Nakcheol
    CHEMICAL COMMUNICATIONS, 2011, 47 (33) : 9402 - 9404
  • [24] 用CINEMA 4D将“3D”融入“3D”
    孔楠
    影视制作, 2011, 17 (01) : 33 - 37
  • [25] 1D ANALOGS OF 3D NOESY-TOCSY AND 4D TOCSY-NOESY-TOCSY - APPLICATION TO POLYSACCHARIDES
    UHRIN, D
    BRISSON, JR
    KOGAN, G
    JENNINGS, HJ
    JOURNAL OF MAGNETIC RESONANCE SERIES B, 1994, 104 (03): : 289 - 293
  • [26] 1D Model for the 3D Magnetohydrodynamics
    Dai, Mimi
    Vyas, Bhakti
    Zhang, Xiangxiong
    JOURNAL OF NONLINEAR SCIENCE, 2023, 33 (05)
  • [27] 3D Instances as 1D Kernels
    Wu, Yizheng
    Shi, Min
    Du, Shuaiyuan
    Lu, Hao
    Cao, Zhiguo
    Zhong, Weicai
    COMPUTER VISION, ECCV 2022, PT XXIX, 2022, 13689 : 235 - 252
  • [28] A generalized mechanism of 1D ZnO rods growth in homogeneous solution
    Feng, Weiliang
    Huang, Pei
    CERAMICS INTERNATIONAL, 2014, 40 (07) : 8963 - 8967
  • [29] 1D Model for the 3D Magnetohydrodynamics
    Mimi Dai
    Bhakti Vyas
    Xiangxiong Zhang
    Journal of Nonlinear Science, 2023, 33
  • [30] Geometric optimization of vascular stents modeled as networks of 1D rods
    Canivc, Suncica
    Grubisic, Luka
    Ljulj, Matko
    Maretic, Marcel
    Tambaca, Josip
    JOURNAL OF COMPUTATIONAL PHYSICS, 2023, 494