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Collapse of the vacuum in hexagonal graphene quantum dots: A comparative study between tight-binding and mean-field Hubbard models

机译:六边形石墨烯量子点中的真空坍塌:紧密绑定和平均屋檐模型的比较研究

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摘要

In this paper, we perform a systematic study on the electronic, magnetic, and transport properties of the hexagonal graphene quantum dots (GQDs) with armchair edges in the presence of a charged impurity using two different configurations: (1) a central Coulomb potential and (2) a positively charged carbon vacancy. The tight-binding and the half-filled extended Hubbard models are numerically solved and compared with each other in order to reveal the effect of electron interactions and system sizes. Numerical results point out that off-site Coulomb repulsion leads to an increase in the critical coupling constant to β_c = 0.6 for a central Coulomb potential. This critical value of β is found to be independent of the GQD size, reflecting its universality even in the presence of electron-electron interactions. In addition, a sudden downshift in the transmission peaks shows a clear signature of the transition from subcritical β < β_c to the supercritical β > β_c regime. On the other hand, for a positively charged vacancy, collapse of the lowest bound state occurs at β_c = 0.7 for the interacting case. Interestingly, the local magnetic moment, induced by a bare carbon vacancy, is totally quenched when the vacancy is subcritically charged, whereas the valley splittings in electron and hole channels continue to exist in both regimes.
机译:在本文中,我们在使用两种不同的配置的带电杂质存在下,对六边形石墨烯量子点(GQDS)的电子,磁性和运输特性进行系统研究:(1)中央库仑势和(2)带正电荷的碳空位。紧密绑定和半填充的延伸船体型号在数值上进行了数量解决,彼此进行比较,以揭示电子相互作用和系统尺寸的效果。数值结果指出,用于中央库仑势的临界耦合导致截止场合排斥导致临界耦合常数= 0.6的临界耦合常数增加。发现β的临界值是独立于GQD尺寸的,即使在存在电子相互作用时也反映其普遍性。另外,传输峰的突然降档显示出从亚临界β<β_c到超临界β>β_c制度的过渡的明显签名。另一方面,对于带正电荷的空位,对于相互作用的情况,在β_c= 0.7处发生最低结合状态的塌陷。有趣的是,通过裸碳空位引起的局部磁矩在借助于空缺充电时完全淬火,而电子和孔通道中的谷分裂在两个方案中继续存在。

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  • 来源
    《Physical review》 |2020年第20期|205429.1-205429.9|共9页
  • 作者单位

    Department of Physics Izmir Institute of Technology 35430 Urla Izmir Turkey;

    Department of Materials Science and Engineering Izmir Institute of Technology 35430 Urla Izmir Turkey;

    Department of Physics Izmir Institute of Technology 35430 Urla Izmir Turkey;

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