Tunable chiral anomalies and coherent transport on a honeycomb lattice
arXiv:2310.02148 · doi:10.1103/PhysRevB.110.195134
Abstract
The search for energy efficient materials is urged not only by the needs of modern electronics but also by emerging applications in neuromorphic computing and artificial intelligence. Currently, there exist two mechanisms for achieving dissipationless transport: superconductivity and the quantum Hall effect. Here we reveal that dissipationless transport is theoretically achievable on a honeycomb lattice by rational design of chiral anomalies tunable without any magnetic fields. Breaking the usual assumption of commensurability and applying an external electric field lead to electronic modes exhibiting chiral anomalies capable of dissipationless transport in the material bulk, rather than on the edge. As the electric field increases, the system reaches a cubic-like dispersion material phase. While providing performance comparable to other known honeycomb lattice-based ballistic conductors such as an armchair nanotube, zigzag nanoribbon and hypothetical cumulenic carbyne, this scheme provides routes to a strongly correlated localization due to flat band dispersion and to exotic cubic dispersion material featuring a pitchfork bifurcation and a critical slowing down phenomena. These results open a new research avenue for the design of energy efficient information processing and higher-order dispersion materials.
119 pages, 18 figures, 1 table
References in corpus (11)
- Valley filter and valley valve in graphene
- Electronic States of Graphene Nanoribbons
- Perfectly Conducting Channel and Universality Crossover in Disordered Nano-Graphene Ribbons
- Chiral anomaly from strain-induced gauge fields in Dirac and Weyl semimetals
- Coherent transport in graphene nanoconstrictions
- Zero modes and the edge states of the honeycomb lattice
- Manipulation of edge states in microwave artificial graphene
- Photonic realization of a generic type of graphene edge states exhibiting topological flat band
- Observation of boundary induced chiral anomaly bulk states and their transport properties
- Quantum Field Theory Anomalies in Condensed Matter Physics
- Concise guide for electronic topological transitions