Ideal type-II Weyl points in topological circuits

Weyl points (WPs), nodal degenerate points in three-dimensional (3D) momentum space, are said to be 'ideal' if they are symmetry-related and well-separated, and reside at the same energy and far from nontopological bands. Although type-II WPs have unique spectral characteristics compared w...

Full description

Saved in:
Bibliographic Details
Main Authors: Li, Rujiang, Lv, Bo, Tao, Huibin, Shi, Jinhui, Chong, Yidong, Zhang, Baile, Chen, Hongsheng
Other Authors: School of Physical and Mathematical Sciences
Format: Article
Language:English
Published: 2022
Subjects:
Online Access:https://hdl.handle.net/10356/153976
Tags: Add Tag
No Tags, Be the first to tag this record!
Institution: Nanyang Technological University
Language: English
id sg-ntu-dr.10356-153976
record_format dspace
spelling sg-ntu-dr.10356-1539762023-02-28T19:57:51Z Ideal type-II Weyl points in topological circuits Li, Rujiang Lv, Bo Tao, Huibin Shi, Jinhui Chong, Yidong Zhang, Baile Chen, Hongsheng School of Physical and Mathematical Sciences Centre for Disruptive Photonic Technologies (CDPT) Science::Physics Topological Circuits Weyl Points Weyl points (WPs), nodal degenerate points in three-dimensional (3D) momentum space, are said to be 'ideal' if they are symmetry-related and well-separated, and reside at the same energy and far from nontopological bands. Although type-II WPs have unique spectral characteristics compared with type-I counterparts, ideal type-II WPs have not yet been reported because of a lack of an experimental platform with enough flexibility to produce strongly tilted dispersion bands. Here, we experimentally realize a topological circuit that hosts only topological bands with a minimal number of four ideal type-II WPs. By stacking two-dimensional (2D) layers of inductor-capacitor (LC) resonator dimers with the broken parity inversion symmetry (P), we achieve a strongly tilted band structure with two group velocities in the same direction, and topological surface states in an incomplete bandgap. Our results establish an ideal system for the further study of Weyl physics and other exotic topological phenomena. Ministry of Education (MOE) Published version R.L. and H.C. were sponsored by the National Natural Science Foundation of China (NSFC) (61625502, 11961141010 and 61975176), the Top-Notch Young Talents Program of China, the Fundamental Research Funds for the Central Universities. B.L. was sponsored by the Fundamental Research Funds for the Central Universities (3072019CFJ2504), the National Natural Science Foundation of China (61901133), and 111 Project to the Harbin Engineering University (B13015). J.S. was sponsored by the National Natural Science Foundation of China (61675054, 91750107 and U1931121), the Natural Science Foundation of Heilongjiang Province in China (ZD2018015). Y.C. and B.Z. acknowledge the support of Singapore Ministry of Education (MOE2015-T2-1-070, MOE2015-T2-2-008, MOE2016-T3-1-006 and Tier 1 RG174/ 16 (S)). 2022-01-24T03:50:49Z 2022-01-24T03:50:49Z 2021 Journal Article Li, R., Lv, B., Tao, H., Shi, J., Chong, Y., Zhang, B. & Chen, H. (2021). Ideal type-II Weyl points in topological circuits. National Science Review, 8(7), nwaa192-. https://dx.doi.org/10.1093/nsr/nwaa192 2095-5138 https://hdl.handle.net/10356/153976 10.1093/nsr/nwaa192 34691684 2-s2.0-85109278646 7 8 nwaa192 en MOE2015-T2-1-070 MOE2015-T2-2-008 MOE2016-T3-1-006 Tier 1 RG174/ 16 (S) National Science Review 10.21979/N9/SQHAEU © 2020 The Author(s). Published by Oxford University Press on behalf of China Science Publishing & Media Ltd.This is an Open Access article distributed under the terms of the Creative Commons Attribution License (http://creativecommons.org/licenses/by/4.0/), which permits unrestricted reuse, distribution, and reproduction in any medium, provided the original work is properly cited. application/pdf
institution Nanyang Technological University
building NTU Library
continent Asia
country Singapore
Singapore
content_provider NTU Library
collection DR-NTU
language English
topic Science::Physics
Topological Circuits
Weyl Points
spellingShingle Science::Physics
Topological Circuits
Weyl Points
Li, Rujiang
Lv, Bo
Tao, Huibin
Shi, Jinhui
Chong, Yidong
Zhang, Baile
Chen, Hongsheng
Ideal type-II Weyl points in topological circuits
description Weyl points (WPs), nodal degenerate points in three-dimensional (3D) momentum space, are said to be 'ideal' if they are symmetry-related and well-separated, and reside at the same energy and far from nontopological bands. Although type-II WPs have unique spectral characteristics compared with type-I counterparts, ideal type-II WPs have not yet been reported because of a lack of an experimental platform with enough flexibility to produce strongly tilted dispersion bands. Here, we experimentally realize a topological circuit that hosts only topological bands with a minimal number of four ideal type-II WPs. By stacking two-dimensional (2D) layers of inductor-capacitor (LC) resonator dimers with the broken parity inversion symmetry (P), we achieve a strongly tilted band structure with two group velocities in the same direction, and topological surface states in an incomplete bandgap. Our results establish an ideal system for the further study of Weyl physics and other exotic topological phenomena.
author2 School of Physical and Mathematical Sciences
author_facet School of Physical and Mathematical Sciences
Li, Rujiang
Lv, Bo
Tao, Huibin
Shi, Jinhui
Chong, Yidong
Zhang, Baile
Chen, Hongsheng
format Article
author Li, Rujiang
Lv, Bo
Tao, Huibin
Shi, Jinhui
Chong, Yidong
Zhang, Baile
Chen, Hongsheng
author_sort Li, Rujiang
title Ideal type-II Weyl points in topological circuits
title_short Ideal type-II Weyl points in topological circuits
title_full Ideal type-II Weyl points in topological circuits
title_fullStr Ideal type-II Weyl points in topological circuits
title_full_unstemmed Ideal type-II Weyl points in topological circuits
title_sort ideal type-ii weyl points in topological circuits
publishDate 2022
url https://hdl.handle.net/10356/153976
_version_ 1759858122296393728