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Energetics of the complex phase diagram of a tunable bilayer graphene probed by quantum capacitance

机译:量子电容探测的可调谐双层石墨烯复合相图的能量学

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Bilayer graphene provides a unique platform to explore the rich physics in quantum Hall effect. The unusual combination of spin, valley, and orbital degeneracy leads to interesting symmetry-broken states with electric and magnetic field. Conventional transport measurements, like resistance measurements, have been performed to probe the different ordered states in bilayer graphene. However, not much work has been done to directly map the energetics of those states in bilayer graphene. Here, we have carried out the magnetocapacitance measurements with electric and magnetic field in a hexagonal boron nitride encapsulated dual-gated bilayer graphene device. At zero magnetic field, using the quantum capacitance technique we measure the gap around the charge neutrality point as a function of perpendicular electric field and the obtained value of the gap matches well with the theory. In the presence of a perpendicular magnetic field, we observe Landau-level crossing in our magnetocapacitance measurements with electric field. The gap closing and reopening of the lowest Landau level with electric and magnetic field shows the transition from one ordered state to another. Furthermore, we observe the collapsing of the Landau levels near the band edge at higher electric field ((D) over bar > 0.5 V/nm), which was predicted theoretically. The complete energetics of the Landau levels of bilayer graphene with electric and magnetic field in our experiment paves the way to unravel the nature of ground states of the system.
机译:双层石墨烯提供了一个独特的平台,探讨在量子霍尔效应的丰富物理。旋,谷,和轨道退化导致的不寻常的组合,有趣的对称性破国的电场和磁场。传统的运输测量,如电阻测量,已进行探测不同有序状态的双层石墨烯。然而,没有太多的工作已经完成,这些状态的热力学直接映射在双层石墨烯。这里,我们已经进行了测量磁电容与电场和磁场在六方氮化硼包封双门控双层石墨烯器件。在零磁场,使用量子电容技术,我们测周围的电荷中性点作为垂直电场的函数,并且所述间隙的匹配与理论所获得的值以及该间隙。在一个垂直磁场的情况下,我们观察到的Landau-道口在我们的测量磁电容与电场。该间隙关闭和最低朗道能级与电场和磁场节目重新打开从一个过渡有序状态到另一个。此外,我们观察到靠近频带边缘的朗道水平中的较高的电场((d)在栏> 0.5 V / nm)时,这是理论上预测的塌陷。在我们的实验中电场和磁场双层石墨烯的朗多层次的完整热力学铺平了道路,揭开了系统的基态性质的方式。

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