2020
DOI: 10.1016/j.physe.2019.113779
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Electrical spin switch in a two-electron triangular graphene quantum dot

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Cited by 9 publications
(5 citation statements)
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“…Considering only the nearest neighbour coupling, the two-component armchair wave functions [53, equation (48)] become the current (renormalized) armchair determinant sign homomorphism wave functions (113) that are discretized separately on the sublattices A + M and A − M . Even though properties of the triangular zigzag graphene quantum dots that are identical with the currently analysed shape have been recently studied [43,44], the majority of theoretical and experimental research has been conducted on the triangular zigzag dots which do not include the three corner positions [2,15,16,24,55,56,61] and which admit the nearest-neighbour coupling zero-energy states [51]. Precise relations between the electron wave functions and energy spectra inherent in these two slightly different types of the triangular zigzag graphene quantum dots deserve further study.…”
Section: Discussionmentioning
confidence: 99%
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“…Considering only the nearest neighbour coupling, the two-component armchair wave functions [53, equation (48)] become the current (renormalized) armchair determinant sign homomorphism wave functions (113) that are discretized separately on the sublattices A + M and A − M . Even though properties of the triangular zigzag graphene quantum dots that are identical with the currently analysed shape have been recently studied [43,44], the majority of theoretical and experimental research has been conducted on the triangular zigzag dots which do not include the three corner positions [2,15,16,24,55,56,61] and which admit the nearest-neighbour coupling zero-energy states [51]. Precise relations between the electron wave functions and energy spectra inherent in these two slightly different types of the triangular zigzag graphene quantum dots deserve further study.…”
Section: Discussionmentioning
confidence: 99%
“…. Let A M be the armchair honeycomb lattice (16) and let L σ,± A,M be the armchair weight sets (39) which correspond to any magnifying factor M ∈ N and sign homomorphism σ ∈ Σ. Then the following products of the E-functions (48) and armchair honeycomb Weyl orbit functions (77) decompose for any point a ∈ A M and weight λ ∈ L σ,± A,M into sums over the armchair neighbourhood sets ( 22) and (23) as…”
Section: Theorem 35 (Armchair Product-to-sum Identities)mentioning
confidence: 99%
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“…To suppress hyperfine-induced dephasing, it is desirable to develop qubits in carbon-based materials, where hyperfine interaction is absent [4]. GQDs exhibit very long spin-decoherence times and thus are expected to become an ideal platform for fabricating spin qubits [5][6][7][8][9]. For extending spin decoherence times, it is helpful to use two-electron spins with a different degree of freedom from nuclear spins [10][11][12].…”
Section: Introductionmentioning
confidence: 99%