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题名

Non-Hermitian swallowtail catastrophe revealing transitions among diverse topological singularities

作者
通讯作者Zhu,Yifei; Jia,Hongwei; Chan,Che Ting
发表日期
2023
DOI
发表期刊
ISSN
1745-2473
EISSN
1745-2481
卷号19期号:8页码:1098-1103
摘要
Exceptional points are a unique feature of non-Hermitian systems at which the eigenvalues and corresponding eigenstates of a Hamiltonian coalesce. Many intriguing physical phenomena arise from the topology of exceptional points, such as bulk Fermi arcs and the braiding of eigenvalues. Here we report that a structurally richer degeneracy morphology, known as the swallowtail catastrophe in singularity theory, can naturally exist in non-Hermitian systems with both parity–time and pseudo-Hermitian symmetries. For the swallowtail, three different types of singularity exist at the same time and interact with each other—an isolated nodal line, a pair of exceptional lines of order three and a non-defective intersection line. Although these singularities seem independent, they are stably connected at a single point—the vertex of the swallowtail—through which transitions can occur. We implement such a system in a non-reciprocal circuit and experimentally observe the degeneracy features of the swallowtail. Based on the frame rotation and deformation of eigenstates, we further demonstrate that the various transitions are topologically protected.
相关链接[Scopus记录]
收录类别
SCI ; EI
语种
英语
重要成果
NI论文
学校署名
通讯
资助项目
Research Grants Council of Hong Kong["AoE/P-502/20","16307821","KAUST20SC01","16307621"] ; National Natural Science Foundation of China[11701263]
WOS研究方向
Physics
WOS类目
Physics, Multidisciplinary
WOS记录号
WOS:000981353200003
出版者
EI入藏号
20231914066629
EI主题词
Disasters ; Eigenvalues and eigenfunctions ; Topology
EI分类号
Combinatorial Mathematics, Includes Graph Theory, Set Theory:921.4
Scopus记录号
2-s2.0-85158003492
来源库
Scopus
引用统计
被引频次[WOS]:19
成果类型期刊论文
条目标识符http://sustech.caswiz.com/handle/2SGJ60CL/536814
专题理学院_数学系
作者单位
1.Department of Physics,Hong Kong University of Science and Technology,Hong Kong
2.School of Materials Science and Engineering,Xiangtan University,Xiangtan,China
3.Department of Mathematics,Southern University of Science and Technology,Shenzhen,China
4.Institute for Advanced Study,Hong Kong University of Science and Technology,Hong Kong
通讯作者单位数学系
推荐引用方式
GB/T 7714
Hu,Jing,Zhang,Ruo Yang,Wang,Yixiao,et al. Non-Hermitian swallowtail catastrophe revealing transitions among diverse topological singularities[J]. Nature Physics,2023,19(8):1098-1103.
APA
Hu,Jing.,Zhang,Ruo Yang.,Wang,Yixiao.,Ouyang,Xiaoping.,Zhu,Yifei.,...&Chan,Che Ting.(2023).Non-Hermitian swallowtail catastrophe revealing transitions among diverse topological singularities.Nature Physics,19(8),1098-1103.
MLA
Hu,Jing,et al."Non-Hermitian swallowtail catastrophe revealing transitions among diverse topological singularities".Nature Physics 19.8(2023):1098-1103.
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