Currents and pseudomagnetic fields in strained graphene rings
arXiv:1305.0405 · doi:10.1103/PhysRevB.87.241403
Abstract
We study the effects of strain on the electronic properties and persistent current characteristics of a graphene ring using the Dirac representation. For a slightly deformed graphene ring flake, one obtains sizable pseudomagnetic (gauge) fields that may effectively reduce or enhance locally the applied magnetic flux through the ring. Flux-induced persistent currents in a flat ring have full rotational symmetry throughout the structure; in contrast, we show that currents in the presence of a circularly symmetric deformation are strongly inhomogeneous, due to the underlying symmetries of graphene. This result illustrates the inherent competition between the `real' magnetic field and the `pseudo' field arising from strains, and suggest an alternative way to probe the strength and symmetries of pseudomagnetic fields on graphene systems.
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- Optical conductivity of curved graphene
- Lorentz force effects for graphene Aharonov-Bohm interferometers
- Straintronics beyond homogeneous deformation
- Tuning transport properties on graphene multi-terminal structures by mechanical deformations
- The Casimir effect for fermionic currents in conical rings with applications to graphene ribbons
- Fano resonances in hexagonal zigzag graphene rings under external magnetic flux
- Suppression of decoherence in a graphene monolayer ring
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- Gap engineering in strained fold-like armchair graphene nanoribbons
- Robustness of persistent currents in two-dimensional Dirac systems with disorders
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- Persistent currents in topological and trivial confinement in silicene
- The influence of Gaussian strain on sublattice selectivity of impurities in graphene
- Deformation induced pseudo-magnetic fields in complex carbon architectures