Microscopic theory of ultrafast dynamics of carriers photoexcited by THz and near-infrared linearly-polarized laser pulses in graphene
B. Y. Sun, M. W. Wu

TL;DR
This paper develops a microscopic kinetic model to analyze ultrafast carrier and phonon dynamics in graphene under linearly polarized laser pulses, revealing the roles of drift, Coulomb scattering, and interband coherence in different excitation regimes.
Contribution
It introduces a detailed kinetic theory including drift, Coulomb scattering, and interband coherence effects, providing new insights into carrier distributions and Auger processes in graphene under ultrafast excitation.
Findings
High photon energy leads to negligible drift effects and isotropic hot-electron distributions.
Low photon energy induces significant drift and a drifted Fermi distribution within hundreds of femtoseconds.
Dynamic screening forbids certain Auger processes but allows interband coherence contributions.
Abstract
We investigate the dynamics of photoexcited carriers and nonequilibrium phonons in graphene by solving the microscopic kinetic Bloch equations. The pump and drift effects from the laser field as well as the relevant scatterings (including the Coulomb scattering with dynamic screening) are explicitly included. When the pump-photon energy is high enough, the influence of the drift term is shown to be negligible and the isotropic hot-electron Fermi distribution is established under the scattering during the linearly polarized laser pulse investigated here. However, in the case with low pump-phonon energy, the drift term is important and leads to a net momentum transfer from the electric field to electrons. Due to this net momentum and the dominant Coulomb scattering, a drifted Fermi distribution different from the one established under static electric field is found to be established in…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
