Interaction-driven transport in a non-degenerate mixture of Dirac and massive fermions at charge neutrality point
Yuping Huang, O. V. Kibis, V. M. Kovalev, I. G. Savenko

TL;DR
This paper develops a theory for the temperature-dependent electrical conductivity of a non-degenerate mixture of Dirac and massive fermions in HgTe quantum wells, revealing a crossover from Dirac-dominated to interaction-driven transport regimes.
Contribution
It introduces a comprehensive, self-consistent model for interaction-driven transport in a non-degenerate Dirac-massive fermion mixture at charge neutrality, highlighting intrinsic quantum friction effects.
Findings
Conductivity is temperature-independent at low temperatures due to Dirac carriers.
Rising temperature excites massive holes, leading to negative non-Drude corrections.
Short-range interactions cause stronger conductivity suppression than long-range Coulomb interactions.
Abstract
The interplay between distinct carrier species in systems with broken Galilean invariance gives rise to a rich landscape of interaction-driven transport phenomena. Here, we develop a comprehensive theory for the electrical conductivity of a non-degenerate two-dimensional mixture of massless Dirac and massive fermions, a system realized in HgTe quantum wells tuned to the charge neutrality point. In this regime, all carriers are thermally activated, enabling a self-consistent, temperature-dependent interplay between the two species. We demonstrate that the conductivity undergoes a distinct crossover as temperature increases: at low temperatures, transport is dominated by massless Dirac carriers, yielding a temperature-independent conductivity reminiscent of graphene's charge neutrality point. As the temperature rises, massive holes become thermally excited, and their mutual Coulomb…
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.
