Abstract
We investigate transport through bulk-disordered graphene nanoribbons and nanoconstrictions. Employing a modular recursive Green's function algorithm, we study devices of realistic size (up to 100.000 nm2). By Fourier transforming the scattered wave we disentangle inter-valley scattering between the two Dirac cones of graphene and intra-valley scattering on a single cone. We find that different types of defects leave characteristic signatures on transport properties which we can describe with a simplified scattering model. A quantitative comparison with recent experimental data is performed which yields insights into the disorder concentration in realistic samples. Prototype defects to simulate (a) sublattice-symmetry breaking scattering at single vacancies and (b) sublattice-symmetry conserving scattering at double vacancies.
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