Yuhao Zhao
;
Maëlle Kapfer
;
Megan Eisele
;
Kenji Watanabe
(National Institute for Materials Science)
;
Takashi Taniguchi
(National Institute for Materials Science)
;
Oded Zilberberg
;
Bjarke S. Jessen
説明:
(abstract)Harnessing graphene devices for applications relies on a comprehensive understanding of how to interact with them. Specifically, scattering processes at the interface with metallic contacts can induce reproducible abnormalities in measurements. Here, we report on emergent trans- port signatures appearing when contacting sub- micrometer high-quality metallic top contacts to graphene. Using electrostatic simulations and first- principle calculations, we reveal their origin: the contact induces an n-doped radial cavity around it, which is cooperatively defined by the metal- induced electrostatic potential and Klein tunnel- ing. This intricate mechanism leads to secondary resistance peaks as a function of graphene doping that decreases with increasing contact size. Interestingly, in the presence of a perpendicular magnetic field, the cavity spawns a distinct set of Landau levels that interferes with the Landau fan emanating from the graphene bulk. Essentially, an emergent ’second bulk’ forms around the contact, as a result of the interplay between the magnetic field and the contact-induced electrostatic potential. The interplay between the intrinsic and emergent bulks leads to direct observation of bulk-boundary correspondence in our experiments. Our work unveils the microscopic mechanisms manifesting at metal-graphene inter- faces, opening new avenues for understanding and devising graphene-based electronic devices.
権利情報:
キーワード: metal-graphene contacts, cavity junction, Klein tunneling
刊行年月日: 2025-05-20
出版者: American Chemical Society (ACS)
掲載誌:
研究助成金:
原稿種別: 出版者版 (Version of record)
MDR DOI:
公開URL: https://doi.org/10.1021/acsnano.4c16191
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その他の識別子:
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更新時刻: 2026-02-17 12:30:10 +0900
MDRでの公開時刻: 2026-02-17 09:11:02 +0900
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zhao-et-al-2025-emergent-cavity-junction-around-metal-on-graphene-contacts.pdf
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application/pdf |
サイズ | 5.62MB | 詳細 |