2011
DOI: 10.1063/1.3549705
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Field electron emission characteristic of graphene

Abstract: The field electron emission current from graphene is calculated analytically on a semiclassical model. The unique electronic energy band structure of graphene and the field penetration in the edge from which the electrons emit have been taken into account. The relation between the effective vacuum barrier height and the applied field is obtained. The calculated slope of the Fowler-Nordheim plot of the current-field characteristic is in consistent with existing experiments.

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Cited by 48 publications
(28 citation statements)
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“…[1][2][3] Conductivity, resistance of emitter/substrate interfaces, surface work function of material and emitter tip quality are some of the important factors which determine the efficiency of field-emission. 2,4 For field emission display applications, it is necessary to grow vertically aligned carbon nanotube (CNT) arrays on a large scale with suitable emitter density and high aspect ratio.…”
Section: Introductionmentioning
confidence: 99%
“…[1][2][3] Conductivity, resistance of emitter/substrate interfaces, surface work function of material and emitter tip quality are some of the important factors which determine the efficiency of field-emission. 2,4 For field emission display applications, it is necessary to grow vertically aligned carbon nanotube (CNT) arrays on a large scale with suitable emitter density and high aspect ratio.…”
Section: Introductionmentioning
confidence: 99%
“…This leads to an effective vacuum barrier height W p = W o − E p , with W o ∼ 4.32 eV the work function of graphene, [18] for tunneling normal to the edge. [19,20] For hydrogen saturating edges, E y of the AE vanishes at the K point if l = 0 while it is 2.8eV for the ZE.…”
mentioning
confidence: 99%
“…A feasible model is V at = − P x ̺ 2 with P the dipole line density along the edge. [18] It is easy to obtain V e outside the APD region (referred to as the off-APD region) via the conformal transformation, z + i x = (z + i(x + h)) 2 + h 2 with h the height of the graphene. On the ρ = ( x, z) plane, V e = −eF 0 x.…”
mentioning
confidence: 99%
“…Moreover, graphene has an ambipolar field-effect and quantum Hall ferromagnetic characteristics. [2][3][4][5] Benefiting from the above superior properties, graphene has been highly attractive both in industrial and fundamental research. For example, in lithium-ion batteries, many metal oxide anode materials have used graphene sheets as an ideal matrix material.…”
Section: Introductionmentioning
confidence: 99%