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单自由度平面可折叠厚面板折纸-切割折纸结构:模块化阵列与封闭多面体

One-degree-of-freedom flat-foldable thick-panel origami-kirigami structures: modular arrays and closed polyhedra.

作者信息

Zhao Chong, Cui Enze, Zou Shiyue, Yang Guang, Zhao Haifeng, Sheng Qiang, Zhang Lu, Guo Hongwei, Liu Rongqiang, Zhao Guangheng, Wang Ke

机构信息

Key Laboratory of Space Utilization, Technology and Engineering Center for Space Utilization, Chinese Academy of Sciences, 100094, Beijing, China.

State Key Laboratory of Robotics and System, Harbin Institute of Technology, Harbin, 150001, China.

出版信息

Commun Eng. 2025 Apr 1;4(1):62. doi: 10.1038/s44172-025-00397-3.

Abstract

Origami structures hold promising potential in space applications, such as ultra-large-area solar arrays, deployable space stations, and extra-terrestrial modular foldable buildings. However, the development of thick-panel origami structures has been limited, relying on a few typical origami patterns without a comprehensive design theory for multi-crease, multi-vertex thick-panel configurations. Additionally, realizing closed Polyhedra in thick-panel origami presents substantial challenges. Here, we introduce a design methodology inspired by origami and kirigami principles for one-degree-of-freedom (one-DOF) flat-foldable thick-panel origami-kirigami structures, including modular scalable arrays and closed polyhedral structures. The thick-panel origami-kirigami modular scalable arrays incorporate mixed four-crease vertices and (2n + 4)-crease vertices, enabling one-DOF flat-foldability and modular expansion of thick-panel units. The thick-panel origami-kirigami closed polyhedral structures, including tetrahedrons, square pyramids and triangular prisms, possess one-DOF inward-flat-foldability and structural closure after unfolding. This novel design framework for thick-panel origami-kirigami structures is capable of structural design from centimeter to meter scale, validated by kinematic analysis and prototype experiments.

摘要

折纸结构在太空应用中具有广阔的潜力,例如超大面积太阳能阵列、可展开空间站和外星模块化可折叠建筑。然而,厚面板折纸结构的发展受到限制,依赖于少数典型的折纸图案,缺乏针对多折痕、多顶点厚面板构型的全面设计理论。此外,在厚面板折纸中实现封闭多面体面临重大挑战。在此,我们引入一种受折纸和剪纸原理启发的设计方法,用于单自由度(单自由度)平面可折叠厚面板折纸 - 剪纸结构,包括模块化可扩展阵列和封闭多面体结构。厚面板折纸 - 剪纸模块化可扩展阵列包含混合的四折痕顶点和(2n + 4)折痕顶点,实现了厚面板单元的单自由度平面可折叠性和模块化扩展。厚面板折纸 - 剪纸封闭多面体结构,包括四面体、方锥和三棱柱,具有单自由度向内平面可折叠性以及展开后的结构封闭性。这种用于厚面板折纸 - 剪纸结构的新颖设计框架能够进行从厘米到米尺度的结构设计,并通过运动学分析和原型实验得到验证。

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