对称(几何)
多极展开
模块化设计
拓扑(电路)
运动学
对称群
平面的
局部对称性
集合(抽象数据类型)
简单(哲学)
计算机科学
群(周期表)
二进制数
对称运算
物理
平面对称
旋转对称性
群论
自由度(物理和化学)
工作(物理)
平面(几何)
欧几里德几何
可重构性
欧几里得空间
对称性破坏
多面体
理论物理学
空格(标点符号)
欧几里得群
配置空间
作者
Weiqi Liu,Qun Ren,Yunjie Wang,Zhuang Zhang,Xiuyu Wang,Yongshan Liang,Hao Huang,Jiayao Ma,Hanqing Jiang,Yan Chen
出处
期刊:Science Advances
[American Association for the Advancement of Science]
日期:2025-11-12
卷期号:11 (46): eady3812-eady3812
标识
DOI:10.1126/sciadv.ady3812
摘要
Symmetry correlates with the physical properties in many fields, such as electromagnetics, optics, acoustics, etc.; thus, tunability among different symmetry groups is highly desired in the corresponding systems to achieve multiple functionalities. However, among the limited cases of altering symmetry motifs, the major methods rely on the refabrication or reassembly. Here, inspired by modular origami, we propose a set of single-degree of freedom (DOF) reconfigurable modules with rich symmetry configurations through the inherent kinematic bifurcation. Subsequently, all 17 space groups in the Euclidean plane can be achieved with only two sets of module tessellations, which can be reversibly tuned by a simple binary pressurization strategy for air pouches. Furthermore, the selection rules of multipole quasibound states in the continuum via symmetry group tuning in metasurface are established by combining electromagnetic antennas. This work opens a promising avenue to program the properties of reconfigurable metastructures based on tunable symmetry.
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