Gate-tunable valley currents, non-local resistances and valley accumulation in bilayer graphene nanostructures
Mohammadhadi Azari, George Kirczenow

TL;DR
This paper investigates how breaking inversion symmetry in bilayer graphene nanostructures enhances valley currents and non-local resistances, revealing their dependence on gate voltage and introducing the concept of valley capacitance.
Contribution
It provides a detailed theoretical analysis of valley transport phenomena in bilayer graphene, including scaling laws and the novel concept of valley capacitance.
Findings
Broken inversion symmetry enhances non-local resistance and valley currents.
Valley velocity and non-local resistance scale differently with gate voltage.
Valley accumulation exhibits a dipolar distribution and is characterized by valley capacitance.
Abstract
Using the B\"{u}ttiker-Landauer formulation of transport theory in the linear response regime, the valley currents and non-local resistances of bilayer graphene nanostructures with broken inversion symmetry are calculated. It is shown that broken inversion symmetry in bilayer graphene nanostructures leads to striking enhancement of the non-local 4-terminal resistance and to valley currents several times stronger than the conventional electric current when the Fermi energy is in the spectral gap close to the energy of Dirac point. The scaling relation between local and non-local resistances is investigated as the gate voltage varies at zero Fermi energy and a power-law is found to be satisfied. The valley velocity field and valley accumulation in four-terminal bilayer graphene nanostructures are evaluated in the presence of inversion symmetry breaking. The valley velocity and non-local…
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