Nonequilibrium Excitations and Transport of Dirac Electrons in Electric-Field-Driven Graphene
Jiajun Li, Jong E. Han

TL;DR
This paper studies how charge-neutral graphene responds to strong electric fields, revealing unique nonequilibrium excitations and transport behaviors that match recent experimental observations and suggest potential infrared device applications.
Contribution
It provides a detailed theoretical analysis of nonequilibrium electron-hole excitations and transport in graphene under electric fields, highlighting the role of optical phonons and Landau-Zener tunneling.
Findings
Electron-hole excitations follow a superlinear IV relation $I \,\propto \,E^{3/2}$.
Steady-state current becomes marginally sublinear $I \,\propto \,E$ due to optical phonon dissipation.
Doping away from the Dirac point leads to current saturation and semi-classical velocity behavior.
Abstract
We investigate nonequilibrium excitations and charge transport in charge-neutral graphene driven with DC electric field by using the nonequilibrium Green's function technique. Due to the vanishing Fermi surface, electrons are subject to non-trivial nonequilibrium excitations such as highly anisotropic momentum distribution of electron-hole pairs, an analog of the Schwinger effect. We show that the electron-hole excitations, initiated by the Landau-Zener tunneling with a superlinear IV relation , reaches a steady-state dominated by the dissipation due to optical phonons, resulting in a marginally sublinear IV with , in agreement with recent experiments. The linear IV starts to show the sign of current saturation as the graphene is doped away from the Dirac point, and recovers the semi-classical relation for the saturated velocity. We give a detailed…
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