2015
DOI: 10.1038/srep13382
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Edge state magnetism in zigzag-interfaced graphene via spin susceptibility measurements

Abstract: Development of graphene spintronic devices relies on transforming it into a material with a spin order. Attempts to make graphene magnetic by introducing zigzag edge states have failed due to energetically unstable structure of torn zigzag edges. Here, we report on the formation of nanoridges, i.e., stable crystallographically oriented fluorine monoatomic chains, and provide experimental evidence for strongly coupled magnetic states at the graphene-fluorographene interfaces. From the first principle calculatio… Show more

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Cited by 44 publications
(29 citation statements)
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“…Under such conditions, the magnetic susceptibility of graphene, χ, involves three contributions, i.e., χ = χ dia + χ para + χ ferro , where χ dia is the diamagnetic term including orbital, Landau and core diamagnetic contributions, χ para is the paramagnetic term including noninteracting (isolated) defect-induced paramagnetic centers, Pauli paramagnetic contribution from conduction electron and van Vleck contribution, and χ ferro is the FM term describing the magnetic response of interacting defect-induced paramagnetic centers. 37 As expected, pristine TRGO behaved in a diamagnetic manner with only a tiny paramagnetic response at low temperatures (see Figure S1d in Supporting Information) due to paramagnetic centers emerging as a result of defects and/or the negligible content of oxygen functionalities, which were most likely at the edges; the profile of χ mass of TRGO well matched the modified Curie law, i.e., χ mass = χ mass,dia + C / T , where χ mass,dia is the diamagnetic contribution, C is the Curie constant, and T is the temperature.…”
Section: Results and Discussionmentioning
confidence: 99%
“…Under such conditions, the magnetic susceptibility of graphene, χ, involves three contributions, i.e., χ = χ dia + χ para + χ ferro , where χ dia is the diamagnetic term including orbital, Landau and core diamagnetic contributions, χ para is the paramagnetic term including noninteracting (isolated) defect-induced paramagnetic centers, Pauli paramagnetic contribution from conduction electron and van Vleck contribution, and χ ferro is the FM term describing the magnetic response of interacting defect-induced paramagnetic centers. 37 As expected, pristine TRGO behaved in a diamagnetic manner with only a tiny paramagnetic response at low temperatures (see Figure S1d in Supporting Information) due to paramagnetic centers emerging as a result of defects and/or the negligible content of oxygen functionalities, which were most likely at the edges; the profile of χ mass of TRGO well matched the modified Curie law, i.e., χ mass = χ mass,dia + C / T , where χ mass,dia is the diamagnetic contribution, C is the Curie constant, and T is the temperature.…”
Section: Results and Discussionmentioning
confidence: 99%
“…An analysis of the literature indicates that there is a great deal of controversy regarding the experimental verification of the theoretical prediction of ferromagnetic edge states at the edges of a ZNRB 50 : for example, all the measurements intended to uncover them are constrained to either charge transport or scanning tunneling microscopy experiments, whose results are open to alternative interpretations. Therefore, the current consensus seems to be that the existence of the magnetic edge states has not been settled yet.…”
Section: Resultsmentioning
confidence: 99%
“…The long-range ferromagnetic order in these belts might be robust even above the room temperature. This expectation is based on the similarities with the systems without the intentional O= and H-saturation [40][41][42].…”
Section: Discussionmentioning
confidence: 99%