Temperature dependence of the charge carrier mobility in gated quasi-one-dimensional systems
Lazaros K. Gallos, Bijan Movaghar, Laurens D.A. Siebbeles

TL;DR
This study uses Monte Carlo simulations to analyze how temperature affects charge carrier mobility in one-dimensional systems, revealing effects of charge density, interactions, and barriers on conductivity.
Contribution
It provides new insights into the temperature-dependent charge mobility and the role of electron-electron interactions and disorder in quasi-one-dimensional systems.
Findings
Mobility oscillates with density at low temperatures due to charge density pinning.
Electron-electron interactions monotonically reduce mobility at high temperatures.
Interactions amplify disorder effects, influencing frequency-dependent conductivity.
Abstract
The many-body Monte Carlo method is used to evaluate the frequency dependent conductivity and the average mobility of a system of hopping charges, electronic or ionic on a one-dimensional chain or channel of finite length. Two cases are considered: the chain is connected to electrodes and in the other case the chain is confined giving zero dc conduction. The concentration of charge is varied using a gate electrode. At low temperatures and with the presence of an injection barrier, the mobility is an oscillatory function of density. This is due to the phenomenon of charge density pinning. Mobility changes occur due to the co-operative pinning and unpinning of the distribution. At high temperatures, we find that the electron-electron interaction reduces the mobility monotonically with density, but perhaps not as much as one might intuitively expect because the path summation favour the…
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