4.6 Article

Magnetic, charge, and transport properties of graphene nanoflakes

期刊

PHYSICAL REVIEW B
卷 104, 期 24, 页码 -

出版社

AMER PHYSICAL SOC
DOI: 10.1103/PhysRevB.104.245139

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  1. Ministry of Science and Higher Education of Russia [AAAA-A18118020190095-4]
  2. RFBR [20-02-00252a]
  3. Ministry of Science and Higher Education of the Russian Federation [075-15-2021-606]

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This study investigates the magnetic, charge, and transport properties of hexagonal graphene nanoflakes connected to metallic leads using the functional renormalization group method. The competition between on-site and long-range interactions leads to the emergence of different phases. Realistic screening of Coulomb interaction by sigma bands enhances the stability of the semimetal phase, and the relationship between linear conductance and magnetic or charge states is discussed. Comparisons with other studies on graphene nanoflakes and infinite graphene sheets are presented.
We investigate magnetic, charge, and transport properties of hexagonal graphene nanoflakes (GNFs) connected to two metallic leads by using the functional renormalization group method. The interplay between the on-site and long-range interactions leads to a competition of semimetal (SM), spin-density-wave (SDW), and charge-density-wave (CDW) phases. The ground-state phase diagrams are presented for the GNF systems with as well as uniformly screened long-range Coulomb potential proportional to 1/r. We demonstrate that the realistic screening of Coulomb interaction by sigma bands causes moderate (strong) enhancement of critical long-range interaction strength, needed for the SDW (CDW) instability, compared to the results for the uniformly screened Coulomb potential. This enhancement gives rise to a wide region of stability of the SM phase for realistic interaction, such that freely suspended GNFs are far from both SM-SDW and SM-CDW phase-transition boundaries and correspond to the SM phase. Close relation between the linear conductance and the magnetic or charge states of the systems is discussed. A comparison of the results with those of other studies on GNF systems and infinite graphene sheets is presented.

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