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dc.contributor.authorLee, Kean Loonen
dc.contributor.authorGrémaud, Benoîten
dc.contributor.authorMiniatura, Christianen
dc.contributor.authorDelande, Dominiqueen
dc.identifier.citationLee, K. L., Grémaud, B., Miniatura, C., & Delande, D. (2013). Analytical and numerical study of uncorrelated disorder on a honeycomb lattice. Physical review B, 87(14), 144202-.en
dc.description.abstractWe consider a tight-binding model on the regular honeycomb lattice with uncorrelated on-site disorder. We use two independent methods (recursive Green's function and self-consistent Born approximation) to extract the scattering mean-free path, the scattering mean-free time, the density of states, and the localization length as a function of the disorder strength. The two methods give excellent quantitative agreement for these single-particle properties. Furthermore, a finite-size scaling analysis reveals that all localization lengths for different lattice sizes and different energies (including the energy at the Dirac points) collapse onto a single curve, in agreement with the one-parameter scaling theory of localization. The predictions of the self-consistent theory of localization however fail to quantitatively reproduce these numerically extracted localization lengths.en
dc.description.sponsorshipNRF (Natl Research Foundation, S’pore)en
dc.description.sponsorshipMOE (Min. of Education, S’pore)en
dc.relation.ispartofseriesPhysical review Ben
dc.rights© 2013 American Physical Society. This paper was published in Physical Review B - Condensed Matter and Materials Physics and is made available as an electronic reprint (preprint) with permission of American Physical Society. The paper can be found at the following official DOI: [].  One print or electronic copy may be made for personal use only. Systematic or multiple reproduction, distribution to multiple locations via electronic or other means, duplication of any material in this paper for a fee or for commercial purposes, or modification of the content of the paper is prohibited and is subject to penalties under law.en
dc.titleAnalytical and numerical study of uncorrelated disorder on a honeycomb latticeen
dc.typeJournal Articleen
dc.contributor.researchInstitute of Advanced Studiesen
dc.description.versionPublished versionen
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