Disorder information from conductance: a quantum inverse problem
cond-mat.mes-hall, cond-mat.dis-nn, cond-mat.mtrl-sci, cond-mat.stat-mech
Submitted: 2020-07-24
Updated: 2020-07-24
Journal ref: Phys. Rev. B 102, 0755409 (2020)
DOI: 10.1103/PhysRevB.102.075409
License: http://creativecommons.org/licenses/by/4.0/
The gist: It is straightforward to calculate the conductance of a quantum device once all its scattering centers are fully specified.
Terminology
Abstract
It is straightforward to calculate the conductance of a quantum device once all its scattering centers are fully specified. However, to do this in reverse, i.e., to find information about the composition of scatterers in a device from its conductance, is an elusive task. This is particularly more challenging in the presence of disorder. Here we propose a procedure in which valuable compositional information can be extracted from the seemingly noisy spectral conductance of a two-terminal disordered quantum device. In particular, we put forward an inversion methodology that can identify the nature and respective concentration of randomly-distributed impurities by analyzing energy-dependent conductance fingerprints. Results are shown for graphene nanoribbons as a case in point using both tight-binding and density functional theory simulations, indicating that this inversion technique is general, robust and can be employed to extract structural and compositional information of disordered mesoscopic devices from standard conductance measurements.
Related papers
- Magnon Kerr Effect in a Magnetic Thin Film Strongly Coupled to a Microwave Resonator
- Contrasting - and K-Valley Moir'e Physics in Twisted Monolayer/Bilayer WSe 2
- Spectral density of angular momentum transfer from a swift electron to a large spherical nanoparticle
- Why finite-size non-Hermitian eigenvalues can miss asymptotic eigenstates in topological physics
- Intrinsic Floquet Generation and 1/I Quantum Oscillations in a Sliding Charge-Density Wave
- Cascade of topological phase transitions and revival of topological zero modes in imperfect double helical liquids