2007
DOI: 10.1002/qua.21437
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Lattice vacancy effects on electron transport in multiterminal graphene nanodevices

Abstract: ABSTRACT:We investigate the effect of single lattice vacancies on the electron transport of graphene nanoribbon devices using the Landauer formalism within a tight binding approach. For a zigzag nanoribbon, a single lattice vacancy creates conductance dips in the low energy region, due to quasi bound states around the vacancy site. The energy of the bound state is related to the position of the lattice vacancy relative to the edge of the ribbon. We carried out calculations of electron transport properties in a… Show more

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Cited by 5 publications
(5 citation statements)
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“…Therefore, a combination of the carrier deficiency at the sp 3 site, the associated disruption of the electron‐potential continuum, and the distorted planar lattice causes a drastic reduction in graphene's carrier mobility and a change in charge polarity/density. For example, in comparison to graphene (room temperature mobility = 10 000–50 000 cm 2 /V/s and intrinsic mobility limit 200 000 cm 2 /V/s), RGO, with few residual oxy groups, exhibits a drastically reduced carrier mobility (0.05–200 cm 2 /V/s), p‐type behavior, and a finite effective bandgap33–35 of 0.2 to 2 eV 36, 37. It is important to note that a more accurate depiction of a functionalization‐induced band structure change can be predicted by density functional theory and Green's function simulations, which are not discussed in this review.…”
Section: Covalently Functionalized Graphenementioning
confidence: 99%
“…Therefore, a combination of the carrier deficiency at the sp 3 site, the associated disruption of the electron‐potential continuum, and the distorted planar lattice causes a drastic reduction in graphene's carrier mobility and a change in charge polarity/density. For example, in comparison to graphene (room temperature mobility = 10 000–50 000 cm 2 /V/s and intrinsic mobility limit 200 000 cm 2 /V/s), RGO, with few residual oxy groups, exhibits a drastically reduced carrier mobility (0.05–200 cm 2 /V/s), p‐type behavior, and a finite effective bandgap33–35 of 0.2 to 2 eV 36, 37. It is important to note that a more accurate depiction of a functionalization‐induced band structure change can be predicted by density functional theory and Green's function simulations, which are not discussed in this review.…”
Section: Covalently Functionalized Graphenementioning
confidence: 99%
“…21 Another broadly employed approach for the edge modication in ZGNR is to make a structural hybrid combining zigzag and armchair nanoribbon (as the initial structural motif) and then cutting it in different shapes according to the structural orientations. [22][23][24][25] Particularly in ZGNR, relatively large contributions from the edge states account the high density of states (DOS) at the Fermi level. 26 Now, some spin unresolved calculations suggest magnetic instability to the system in turns splitting the edge states around the Fermi level.…”
Section: Introductionmentioning
confidence: 99%
“…Some researchers have adopted an approach similar to that of conventional semiconductor industry and focused on ion impurities and vacancies (doping). , Others have incorporated adsorbed molecules or ions at the edges or studied the effect of different substrates. Another promising approach consists of joining an armchair and a zigzag nanoribbon by rotating the cutting direction, resulting in Z-shaped, T-shaped, , L-shaped, , cross-shaped, and arrow-shaped graphene nanoribbon intramolecular junctions.…”
mentioning
confidence: 99%