Magnetic response of non-interacting and interacting electrons in a Möbius strip
arXiv:1606.04324 · doi:10.1016/j.spmi.2016.10.080
Abstract
We investigate characteristic features of both non-interacting and interacting electrons in a Möbius strip, the simplest possible one-sided topological system, in presence of an Aharonov-Bohm flux . Using Hartree-Fock mean field theory we determine energy eigenvalues for the interacting model, while for the non-interacting system an analytical prescription is given. The interplay between longitudinal and vertical motions of electrons along with on-site Hubbard interaction yield several anomalous features of persistent current associated with energy-flux characteristics. The variation of current with system size and its temperature dependences are also critically examined. Current is highly sensitive to both these two factors, and we find that for a particular system size it decreases exponentially with temperature. Our analysis can be helpful in investigating electronic transport through any non-trivial topological material.
9 pages, 14 figures (Accepted for Publication in Superlattices and Microstructures)
References in corpus (7)
- Persistent currents in normal metal rings
- Circular Currents in Molecular Wires
- Magnetic Response of Interacting Electrons in a Fractal Network: A Mean Field Approach
- Strange behavior of persistent currents in small Hubbard rings
- Conformation-dependent electron transport through a biphenyl molecule: Circular current and related issues
- Circulating current in 1D Hubbard rings with long-range hopping: Comparison between exact diagonalization method and mean-field approach
- Metal-insulator transition in an one-dimensional half-filled interacting mesoscopic ring with spinless fermions: Exact results