Phenomenological construction of metal photonic topological insulators based on theory of characteristic modes
Source abstract
Abstract
Dielectric photonic crystals are usually used to construct electromagnetic topological insulators, while metal photonic crystals are easier to be manufactured and compatible with microwave circuits. Characteristic mode analysis (CMA) can provide the mode eigenvalue curves of conductor structures, while energy band theory determines the dispersion features of periodic structures. The mode crossing avoidance in the theory of characteristic modes corresponds to the mode reversal at degeneracy points. Thus, in this paper, it is believed that, if the crossing avoidance modes of metal photonic crystal cells are annular, the metal photonic crystal should have the performance of photonic topological phase transitions (TPTs) in this band. Based on CMA, a spoof surface plasmon periodic structure is constructed to achieve electromagnetic TPTs with the photonic valley Hall effect. The CMA of metal photonic topological insulators essentially provides a novel phenomenological explanation for electromagnetic TPTs. We can intuitively construct topological protected edge states based on this phenomenological method.
Source: crossref · Quality: baseline
Research context
OpenAlex topics: Photonic Crystals and Applications · Photonic and Optical Devices · Topological Materials and Phenomena
SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.
Affiliations
Department of Electronic Engineering, Xiamen University 1 , Xiamen 361005,
Shenzhen Research Institute of Xiamen University 2 , Shenzhen 518057,
Funding
Guangdong Basic and Applied Basic Research Foundation · National Natural Science Foundation of China
References (20)
Show source-provided references
1. A low-profile broadband circularly polarized patch antenna based on characteristic mode analysis10.1109/lawp.2020.3044320 ↗
2. Characteristic mode analysis of a nonuniform metasurface antenna for wearable applications10.1109/lawp.2020.3001049 ↗
3. Mode purity improvement of high-order vortex waves10.1049/cje.2022.00.115 ↗
4. Judgment of mode crossing avoidance in characteristic mode analysis10.1080/09205071.2022.2098538 ↗
5. An advanced eigenvector-correlation-based tracking method for characteristic modes10.1109/tap.2020.3028191 ↗
6. Advanced eigenvalue tracking of characteristic modes10.1109/tap.2016.2556698 ↗
7. Characteristic mode analysis based on Rayleigh quotient iteration10.1109/tmtt.2022.3142152 ↗
8. A group theory rule for predicting eigenvalue crossings in characteristic mode analyses10.1109/lawp.2016.2615041 ↗
9. Topological edge state bandwidth tuned by multiple parameters in two-dimensional terahertz photonic crystals with metallic cross structures10.1364/oe.440121 ↗
10. Broadband dispersionless topological slow light10.1364/ol.401650 ↗
11. Electromagnetic-dual metasurfaces for topological states along a 1D interface10.1002/lpor.201900126 ↗
12. Coexisting valley and pseudo-spin topological edge states in photonic topological insulators made of distorted Kekulé lattices10.1364/prj.453803 ↗
13. Observation of unidirectional backscattering-immune topological electromagnetic states10.1038/nature08293 ↗
14. Topologically protected refraction of robust kink states in valley photonic crystals10.1038/nphys4304 ↗
15. Valley photonic crystals10.1080/23746149.2021.1905546 ↗
16. Direct observation of valley-polarized topological edge states in designer surface plasmon crystals10.1038/s41467-017-01515-2 ↗
17. Chern number and edge states in the integer quantum Hall effect10.1103/physrevlett.71.3697 ↗
18. Energy band-gap engineering of graphene nanoribbons10.1103/physrevlett.98.206805 ↗
19. Symmetry-protected transport in a pseudospin-polarized waveguide10.1038/ncomms9183 ↗
20. Analysis of finite antenna arrays using the characteristic modes of isolated radiating elements10.1109/tap.2018.2883664 ↗